Aljabar Contoh

$f (x) = {(x + 4)}^{4} (x - 1) {(x + 2)}^{7}$

Step 1

Sederhanakan dan susun kembali polinomial tersebut.

Ketuk untuk lebih banyak langkah...

Gunakan Teorema Binomial.

$(x^{4} + 4 x^{3} \cdot 4 + 6 x^{2} \cdot 4^{2} + 4 x \cdot 4^{3} + 4^{4}) (x - 1) {(x + 2)}^{7}$

Sederhanakan setiap suku.

Ketuk untuk lebih banyak langkah...

Kalikan $4$ dengan $4$ .

$(x^{4} + 16 x^{3} + 6 x^{2} \cdot 4^{2} + 4 x \cdot 4^{3} + 4^{4}) (x - 1) {(x + 2)}^{7}$

Naikkan $4$ menjadi pangkat $2$ .

$(x^{4} + 16 x^{3} + 6 x^{2} \cdot 16 + 4 x \cdot 4^{3} + 4^{4}) (x - 1) {(x + 2)}^{7}$

Kalikan $16$ dengan $6$ .

$(x^{4} + 16 x^{3} + 96 x^{2} + 4 x \cdot 4^{3} + 4^{4}) (x - 1) {(x + 2)}^{7}$

Kalikan $4$ dengan $4^{3}$ dengan menambahkan eksponennya.

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Pindahkan $4^{3}$ .

$(x^{4} + 16 x^{3} + 96 x^{2} + 4^{3} \cdot 4 x + 4^{4}) (x - 1) {(x + 2)}^{7}$

Kalikan $4^{3}$ dengan $4$ .

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Naikkan $4$ menjadi pangkat $1$ .

$(x^{4} + 16 x^{3} + 96 x^{2} + 4^{3} \cdot 4^{1} x + 4^{4}) (x - 1) {(x + 2)}^{7}$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$(x^{4} + 16 x^{3} + 96 x^{2} + 4^{3 + 1} x + 4^{4}) (x - 1) {(x + 2)}^{7}$

Tambahkan $3$ dan $1$ .

$(x^{4} + 16 x^{3} + 96 x^{2} + 4^{4} x + 4^{4}) (x - 1) {(x + 2)}^{7}$

Naikkan $4$ menjadi pangkat $4$ .

$(x^{4} + 16 x^{3} + 96 x^{2} + 256 x + 4^{4}) (x - 1) {(x + 2)}^{7}$

Naikkan $4$ menjadi pangkat $4$ .

$(x^{4} + 16 x^{3} + 96 x^{2} + 256 x + 256) (x - 1) {(x + 2)}^{7}$

Perluas $(x^{4} + 16 x^{3} + 96 x^{2} + 256 x + 256) (x - 1)$ dengan mengalikan setiap suku dalam pernyataan pertama dengan setiap suku dalam pernyataan kedua.

$(x^{4} x + x^{4} \cdot - 1 + 16 x^{3} x + 16 x^{3} \cdot - 1 + 96 x^{2} x + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Sederhanakan suku-suku.

Ketuk untuk lebih banyak langkah...

Sederhanakan setiap suku.

Ketuk untuk lebih banyak langkah...

Kalikan $x^{4}$ dengan $x$ dengan menambahkan eksponennya.

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Kalikan $x^{4}$ dengan $x$ .

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Naikkan $x$ menjadi pangkat $1$ .

$(x^{4} x^{1} + x^{4} \cdot - 1 + 16 x^{3} x + 16 x^{3} \cdot - 1 + 96 x^{2} x + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$(x^{4 + 1} + x^{4} \cdot - 1 + 16 x^{3} x + 16 x^{3} \cdot - 1 + 96 x^{2} x + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Tambahkan $4$ dan $1$ .

$(x^{5} + x^{4} \cdot - 1 + 16 x^{3} x + 16 x^{3} \cdot - 1 + 96 x^{2} x + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Pindahkan $- 1$ ke sebelah kiri $x^{4}$ .

$(x^{5} - 1 \cdot x^{4} + 16 x^{3} x + 16 x^{3} \cdot - 1 + 96 x^{2} x + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Tulis kembali $- 1 x^{4}$ sebagai $- x^{4}$ .

$(x^{5} - x^{4} + 16 x^{3} x + 16 x^{3} \cdot - 1 + 96 x^{2} x + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Kalikan $x^{3}$ dengan $x$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x$ .

$(x^{5} - x^{4} + 16 (x \cdot x^{3}) + 16 x^{3} \cdot - 1 + 96 x^{2} x + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Kalikan $x$ dengan $x^{3}$ .

Ketuk untuk lebih banyak langkah...

Naikkan $x$ menjadi pangkat $1$ .

$(x^{5} - x^{4} + 16 (x^{1} x^{3}) + 16 x^{3} \cdot - 1 + 96 x^{2} x + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$(x^{5} - x^{4} + 16 x^{1 + 3} + 16 x^{3} \cdot - 1 + 96 x^{2} x + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Tambahkan $1$ dan $3$ .

$(x^{5} - x^{4} + 16 x^{4} + 16 x^{3} \cdot - 1 + 96 x^{2} x + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Kalikan $- 1$ dengan $16$ .

$(x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 x^{2} x + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Kalikan $x^{2}$ dengan $x$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x$ .

$(x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 (x \cdot x^{2}) + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Kalikan $x$ dengan $x^{2}$ .

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Naikkan $x$ menjadi pangkat $1$ .

$(x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 (x^{1} x^{2}) + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$(x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 x^{1 + 2} + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Tambahkan $1$ dan $2$ .

$(x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 x^{3} + 96 x^{2} \cdot - 1 + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Kalikan $- 1$ dengan $96$ .

$(x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 x^{3} - 96 x^{2} + 256 x \cdot x + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Kalikan $x$ dengan $x$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x$ .

$(x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 x^{3} - 96 x^{2} + 256 (x \cdot x) + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Kalikan $x$ dengan $x$ .

$(x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 x^{3} - 96 x^{2} + 256 x^{2} + 256 x \cdot - 1 + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Kalikan $- 1$ dengan $256$ .

$(x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 x^{3} - 96 x^{2} + 256 x^{2} - 256 x + 256 x + 256 \cdot - 1) {(x + 2)}^{7}$

Kalikan $256$ dengan $- 1$ .

$(x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 x^{3} - 96 x^{2} + 256 x^{2} - 256 x + 256 x - 256) {(x + 2)}^{7}$

Sederhanakan dengan menambahkan suku-suku.

Ketuk untuk lebih banyak langkah...

Gabungkan suku balikan dalam $x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 x^{3} - 96 x^{2} + 256 x^{2} - 256 x + 256 x - 256$ .

Ketuk untuk lebih banyak langkah...

Tambahkan $- 256 x$ dan $256 x$ .

$(x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 x^{3} - 96 x^{2} + 256 x^{2} + 0 - 256) {(x + 2)}^{7}$

Tambahkan $x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 x^{3} - 96 x^{2} + 256 x^{2}$ dan $0$ .

$(x^{5} - x^{4} + 16 x^{4} - 16 x^{3} + 96 x^{3} - 96 x^{2} + 256 x^{2} - 256) {(x + 2)}^{7}$

Tambahkan $- x^{4}$ dan $16 x^{4}$ .

$(x^{5} + 15 x^{4} - 16 x^{3} + 96 x^{3} - 96 x^{2} + 256 x^{2} - 256) {(x + 2)}^{7}$

Tambahkan $- 16 x^{3}$ dan $96 x^{3}$ .

$(x^{5} + 15 x^{4} + 80 x^{3} - 96 x^{2} + 256 x^{2} - 256) {(x + 2)}^{7}$

Tambahkan $- 96 x^{2}$ dan $256 x^{2}$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) {(x + 2)}^{7}$

Gunakan Teorema Binomial.

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 7 x^{6} \cdot 2 + 21 x^{5} \cdot 2^{2} + 35 x^{4} \cdot 2^{3} + 35 x^{3} \cdot 2^{4} + 21 x^{2} \cdot 2^{5} + 7 x \cdot 2^{6} + 2^{7})$

Sederhanakan setiap suku.

Ketuk untuk lebih banyak langkah...

Kalikan $2$ dengan $7$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 21 x^{5} \cdot 2^{2} + 35 x^{4} \cdot 2^{3} + 35 x^{3} \cdot 2^{4} + 21 x^{2} \cdot 2^{5} + 7 x \cdot 2^{6} + 2^{7})$

Naikkan $2$ menjadi pangkat $2$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 21 x^{5} \cdot 4 + 35 x^{4} \cdot 2^{3} + 35 x^{3} \cdot 2^{4} + 21 x^{2} \cdot 2^{5} + 7 x \cdot 2^{6} + 2^{7})$

Kalikan $4$ dengan $21$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 84 x^{5} + 35 x^{4} \cdot 2^{3} + 35 x^{3} \cdot 2^{4} + 21 x^{2} \cdot 2^{5} + 7 x \cdot 2^{6} + 2^{7})$

Naikkan $2$ menjadi pangkat $3$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 84 x^{5} + 35 x^{4} \cdot 8 + 35 x^{3} \cdot 2^{4} + 21 x^{2} \cdot 2^{5} + 7 x \cdot 2^{6} + 2^{7})$

Kalikan $8$ dengan $35$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 84 x^{5} + 280 x^{4} + 35 x^{3} \cdot 2^{4} + 21 x^{2} \cdot 2^{5} + 7 x \cdot 2^{6} + 2^{7})$

Naikkan $2$ menjadi pangkat $4$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 84 x^{5} + 280 x^{4} + 35 x^{3} \cdot 16 + 21 x^{2} \cdot 2^{5} + 7 x \cdot 2^{6} + 2^{7})$

Kalikan $16$ dengan $35$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 84 x^{5} + 280 x^{4} + 560 x^{3} + 21 x^{2} \cdot 2^{5} + 7 x \cdot 2^{6} + 2^{7})$

Naikkan $2$ menjadi pangkat $5$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 84 x^{5} + 280 x^{4} + 560 x^{3} + 21 x^{2} \cdot 32 + 7 x \cdot 2^{6} + 2^{7})$

Kalikan $32$ dengan $21$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 84 x^{5} + 280 x^{4} + 560 x^{3} + 672 x^{2} + 7 x \cdot 2^{6} + 2^{7})$

Naikkan $2$ menjadi pangkat $6$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 84 x^{5} + 280 x^{4} + 560 x^{3} + 672 x^{2} + 7 x \cdot 64 + 2^{7})$

Kalikan $64$ dengan $7$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 84 x^{5} + 280 x^{4} + 560 x^{3} + 672 x^{2} + 448 x + 2^{7})$

Naikkan $2$ menjadi pangkat $7$ .

$(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 84 x^{5} + 280 x^{4} + 560 x^{3} + 672 x^{2} + 448 x + 128)$

Perluas $(x^{5} + 15 x^{4} + 80 x^{3} + 160 x^{2} - 256) (x^{7} + 14 x^{6} + 84 x^{5} + 280 x^{4} + 560 x^{3} + 672 x^{2} + 448 x + 128)$ dengan mengalikan setiap suku dalam pernyataan pertama dengan setiap suku dalam pernyataan kedua.

$x^{5} x^{7} + x^{5} (14 x^{6}) + x^{5} (84 x^{5}) + x^{5} (280 x^{4}) + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Sederhanakan suku-suku.

Ketuk untuk lebih banyak langkah...

Sederhanakan setiap suku.

Ketuk untuk lebih banyak langkah...

Kalikan $x^{5}$ dengan $x^{7}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{5 + 7} + x^{5} (14 x^{6}) + x^{5} (84 x^{5}) + x^{5} (280 x^{4}) + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $5$ dan $7$ .

$x^{12} + x^{5} (14 x^{6}) + x^{5} (84 x^{5}) + x^{5} (280 x^{4}) + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{5} x^{6} + x^{5} (84 x^{5}) + x^{5} (280 x^{4}) + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{5}$ dengan $x^{6}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{6}$ .

$x^{12} + 14 (x^{6} x^{5}) + x^{5} (84 x^{5}) + x^{5} (280 x^{4}) + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{6 + 5} + x^{5} (84 x^{5}) + x^{5} (280 x^{4}) + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $6$ dan $5$ .

$x^{12} + 14 x^{11} + x^{5} (84 x^{5}) + x^{5} (280 x^{4}) + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{5} x^{5} + x^{5} (280 x^{4}) + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{5}$ dengan $x^{5}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{5}$ .

$x^{12} + 14 x^{11} + 84 (x^{5} x^{5}) + x^{5} (280 x^{4}) + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{5 + 5} + x^{5} (280 x^{4}) + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $5$ dan $5$ .

$x^{12} + 14 x^{11} + 84 x^{10} + x^{5} (280 x^{4}) + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{5} x^{4} + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{5}$ dengan $x^{4}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{4}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 (x^{4} x^{5}) + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{4 + 5} + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $4$ dan $5$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + x^{5} (560 x^{3}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{5} x^{3} + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{5}$ dengan $x^{3}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{3}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 (x^{3} x^{5}) + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{3 + 5} + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $3$ dan $5$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + x^{5} (672 x^{2}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{5} x^{2} + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{5}$ dengan $x^{2}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{2}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 (x^{2} x^{5}) + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{2 + 5} + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $2$ dan $5$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + x^{5} (448 x) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{5} x + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{5}$ dengan $x$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 (x \cdot x^{5}) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x$ dengan $x^{5}$ .

Ketuk untuk lebih banyak langkah...

Naikkan $x$ menjadi pangkat $1$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 (x^{1} x^{5}) + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{1 + 5} + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $1$ dan $5$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + x^{5} \cdot 128 + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Pindahkan $128$ ke sebelah kiri $x^{5}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 \cdot x^{5} + 15 x^{4} x^{7} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{4}$ dengan $x^{7}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{7}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 (x^{7} x^{4}) + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{7 + 4} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $7$ dan $4$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 15 x^{4} (14 x^{6}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 15 \cdot 14 x^{4} x^{6} + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{4}$ dengan $x^{6}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{6}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 15 \cdot 14 (x^{6} x^{4}) + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 15 \cdot 14 x^{6 + 4} + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $6$ dan $4$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 15 \cdot 14 x^{10} + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $15$ dengan $14$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 15 x^{4} (84 x^{5}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 15 \cdot 84 x^{4} x^{5} + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{4}$ dengan $x^{5}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{5}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 15 \cdot 84 (x^{5} x^{4}) + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 15 \cdot 84 x^{5 + 4} + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $5$ dan $4$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 15 \cdot 84 x^{9} + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $15$ dengan $84$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 15 x^{4} (280 x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 15 \cdot 280 x^{4} x^{4} + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{4}$ dengan $x^{4}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{4}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 15 \cdot 280 (x^{4} x^{4}) + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 15 \cdot 280 x^{4 + 4} + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $4$ dan $4$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 15 \cdot 280 x^{8} + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $15$ dengan $280$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 15 x^{4} (560 x^{3}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 15 \cdot 560 x^{4} x^{3} + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{4}$ dengan $x^{3}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{3}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 15 \cdot 560 (x^{3} x^{4}) + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 15 \cdot 560 x^{3 + 4} + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $3$ dan $4$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 15 \cdot 560 x^{7} + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $15$ dengan $560$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 15 x^{4} (672 x^{2}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 15 \cdot 672 x^{4} x^{2} + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{4}$ dengan $x^{2}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{2}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 15 \cdot 672 (x^{2} x^{4}) + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 15 \cdot 672 x^{2 + 4} + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $2$ dan $4$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 15 \cdot 672 x^{6} + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $15$ dengan $672$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 15 x^{4} (448 x) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 15 \cdot 448 x^{4} x + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{4}$ dengan $x$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 15 \cdot 448 (x \cdot x^{4}) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x$ dengan $x^{4}$ .

Ketuk untuk lebih banyak langkah...

Naikkan $x$ menjadi pangkat $1$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 15 \cdot 448 (x^{1} x^{4}) + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 15 \cdot 448 x^{1 + 4} + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $1$ dan $4$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 15 \cdot 448 x^{5} + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $15$ dengan $448$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 15 x^{4} \cdot 128 + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $128$ dengan $15$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{3} x^{7} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{3}$ dengan $x^{7}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{7}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 (x^{7} x^{3}) + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{7 + 3} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $7$ dan $3$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 80 x^{3} (14 x^{6}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 80 \cdot 14 x^{3} x^{6} + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{3}$ dengan $x^{6}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{6}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 80 \cdot 14 (x^{6} x^{3}) + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 80 \cdot 14 x^{6 + 3} + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $6$ dan $3$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 80 \cdot 14 x^{9} + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $80$ dengan $14$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 80 x^{3} (84 x^{5}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 80 \cdot 84 x^{3} x^{5} + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{3}$ dengan $x^{5}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{5}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 80 \cdot 84 (x^{5} x^{3}) + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 80 \cdot 84 x^{5 + 3} + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $5$ dan $3$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 80 \cdot 84 x^{8} + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $80$ dengan $84$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 80 x^{3} (280 x^{4}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 80 \cdot 280 x^{3} x^{4} + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{3}$ dengan $x^{4}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{4}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 80 \cdot 280 (x^{4} x^{3}) + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 80 \cdot 280 x^{4 + 3} + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $4$ dan $3$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 80 \cdot 280 x^{7} + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $80$ dengan $280$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 80 x^{3} (560 x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 80 \cdot 560 x^{3} x^{3} + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{3}$ dengan $x^{3}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{3}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 80 \cdot 560 (x^{3} x^{3}) + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 80 \cdot 560 x^{3 + 3} + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $3$ dan $3$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 80 \cdot 560 x^{6} + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $80$ dengan $560$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 80 x^{3} (672 x^{2}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 80 \cdot 672 x^{3} x^{2} + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{3}$ dengan $x^{2}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{2}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 80 \cdot 672 (x^{2} x^{3}) + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 80 \cdot 672 x^{2 + 3} + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $2$ dan $3$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 80 \cdot 672 x^{5} + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $80$ dengan $672$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 80 x^{3} (448 x) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 80 \cdot 448 x^{3} x + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{3}$ dengan $x$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 80 \cdot 448 (x \cdot x^{3}) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x$ dengan $x^{3}$ .

Ketuk untuk lebih banyak langkah...

Naikkan $x$ menjadi pangkat $1$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 80 \cdot 448 (x^{1} x^{3}) + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 80 \cdot 448 x^{1 + 3} + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $1$ dan $3$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 80 \cdot 448 x^{4} + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $80$ dengan $448$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 80 x^{3} \cdot 128 + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $128$ dengan $80$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{2} x^{7} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{2}$ dengan $x^{7}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{7}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 (x^{7} x^{2}) + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{7 + 2} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $7$ dan $2$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 160 x^{2} (14 x^{6}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 160 \cdot 14 x^{2} x^{6} + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{2}$ dengan $x^{6}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{6}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 160 \cdot 14 (x^{6} x^{2}) + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 160 \cdot 14 x^{6 + 2} + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $6$ dan $2$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 160 \cdot 14 x^{8} + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $160$ dengan $14$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 160 x^{2} (84 x^{5}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 160 \cdot 84 x^{2} x^{5} + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{2}$ dengan $x^{5}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{5}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 160 \cdot 84 (x^{5} x^{2}) + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 160 \cdot 84 x^{5 + 2} + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $5$ dan $2$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 160 \cdot 84 x^{7} + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $160$ dengan $84$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 160 x^{2} (280 x^{4}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 160 \cdot 280 x^{2} x^{4} + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{2}$ dengan $x^{4}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{4}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 160 \cdot 280 (x^{4} x^{2}) + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 160 \cdot 280 x^{4 + 2} + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $4$ dan $2$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 160 \cdot 280 x^{6} + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $160$ dengan $280$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 160 x^{2} (560 x^{3}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 160 \cdot 560 x^{2} x^{3} + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{2}$ dengan $x^{3}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{3}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 160 \cdot 560 (x^{3} x^{2}) + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 160 \cdot 560 x^{3 + 2} + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $3$ dan $2$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 160 \cdot 560 x^{5} + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $160$ dengan $560$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 160 x^{2} (672 x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 160 \cdot 672 x^{2} x^{2} + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{2}$ dengan $x^{2}$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x^{2}$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 160 \cdot 672 (x^{2} x^{2}) + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 160 \cdot 672 x^{2 + 2} + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $2$ dan $2$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 160 \cdot 672 x^{4} + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $160$ dengan $672$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 160 x^{2} (448 x) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tulis kembali menggunakan sifat komutatif dari perkalian.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 160 \cdot 448 x^{2} x + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x^{2}$ dengan $x$ dengan menambahkan eksponennya.

Ketuk untuk lebih banyak langkah...

Pindahkan $x$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 160 \cdot 448 (x \cdot x^{2}) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $x$ dengan $x^{2}$ .

Ketuk untuk lebih banyak langkah...

Naikkan $x$ menjadi pangkat $1$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 160 \cdot 448 (x^{1} x^{2}) + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Gunakan kaidah pangkat $a^{m} a^{n} = a^{m + n}$ untuk menggabungkan pangkat.

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 160 \cdot 448 x^{1 + 2} + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Tambahkan $1$ dan $2$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 160 \cdot 448 x^{3} + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $160$ dengan $448$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 160 x^{2} \cdot 128 - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $128$ dengan $160$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 256 (14 x^{6}) - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $14$ dengan $- 256$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 256 (84 x^{5}) - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $84$ dengan $- 256$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 256 (280 x^{4}) - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $280$ dengan $- 256$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 256 (560 x^{3}) - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $560$ dengan $- 256$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 256 (672 x^{2}) - 256 (448 x) - 256 \cdot 128$

Kalikan $672$ dengan $- 256$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 256 (448 x) - 256 \cdot 128$

Kalikan $448$ dengan $- 256$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 256 \cdot 128$

Kalikan $- 256$ dengan $128$ .

$x^{12} + 14 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 15 x^{11} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Sederhanakan dengan menambahkan suku-suku.

Ketuk untuk lebih banyak langkah...

Tambahkan $14 x^{11}$ dan $15 x^{11}$ .

$x^{12} + 29 x^{11} + 84 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 210 x^{10} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $84 x^{10}$ dan $210 x^{10}$ .

$x^{12} + 29 x^{11} + 294 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 80 x^{10} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $294 x^{10}$ dan $80 x^{10}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 280 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 1260 x^{9} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $280 x^{9}$ dan $1260 x^{9}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 1540 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 1120 x^{9} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $1540 x^{9}$ dan $1120 x^{9}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2660 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 160 x^{9} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $2660 x^{9}$ dan $160 x^{9}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 560 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 4200 x^{8} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $560 x^{8}$ dan $4200 x^{8}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 4760 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 6720 x^{8} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $4760 x^{8}$ dan $6720 x^{8}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 11480 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 2240 x^{8} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $11480 x^{8}$ dan $2240 x^{8}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 672 x^{7} + 448 x^{6} + 128 x^{5} + 8400 x^{7} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $672 x^{7}$ dan $8400 x^{7}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 9072 x^{7} + 448 x^{6} + 128 x^{5} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 22400 x^{7} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $9072 x^{7}$ dan $22400 x^{7}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 31472 x^{7} + 448 x^{6} + 128 x^{5} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 13440 x^{7} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $31472 x^{7}$ dan $13440 x^{7}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44912 x^{7} + 448 x^{6} + 128 x^{5} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 256 x^{7} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Kurangi $256 x^{7}$ dengan $44912 x^{7}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 448 x^{6} + 128 x^{5} + 10080 x^{6} + 6720 x^{5} + 1920 x^{4} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $448 x^{6}$ dan $10080 x^{6}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 10528 x^{6} + 128 x^{5} + 6720 x^{5} + 1920 x^{4} + 44800 x^{6} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $10528 x^{6}$ dan $44800 x^{6}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 55328 x^{6} + 128 x^{5} + 6720 x^{5} + 1920 x^{4} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 44800 x^{6} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $55328 x^{6}$ dan $44800 x^{6}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 100128 x^{6} + 128 x^{5} + 6720 x^{5} + 1920 x^{4} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 3584 x^{6} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Kurangi $3584 x^{6}$ dengan $100128 x^{6}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 96544 x^{6} + 128 x^{5} + 6720 x^{5} + 1920 x^{4} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $128 x^{5}$ dan $6720 x^{5}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 96544 x^{6} + 6848 x^{5} + 1920 x^{4} + 53760 x^{5} + 35840 x^{4} + 10240 x^{3} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $6848 x^{5}$ dan $53760 x^{5}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 96544 x^{6} + 60608 x^{5} + 1920 x^{4} + 35840 x^{4} + 10240 x^{3} + 89600 x^{5} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $60608 x^{5}$ dan $89600 x^{5}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 96544 x^{6} + 150208 x^{5} + 1920 x^{4} + 35840 x^{4} + 10240 x^{3} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 21504 x^{5} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Kurangi $21504 x^{5}$ dengan $150208 x^{5}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 96544 x^{6} + 128704 x^{5} + 1920 x^{4} + 35840 x^{4} + 10240 x^{3} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $1920 x^{4}$ dan $35840 x^{4}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 96544 x^{6} + 128704 x^{5} + 37760 x^{4} + 10240 x^{3} + 107520 x^{4} + 71680 x^{3} + 20480 x^{2} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $37760 x^{4}$ dan $107520 x^{4}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 96544 x^{6} + 128704 x^{5} + 145280 x^{4} + 10240 x^{3} + 71680 x^{3} + 20480 x^{2} - 71680 x^{4} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Kurangi $71680 x^{4}$ dengan $145280 x^{4}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 96544 x^{6} + 128704 x^{5} + 73600 x^{4} + 10240 x^{3} + 71680 x^{3} + 20480 x^{2} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Tambahkan $10240 x^{3}$ dan $71680 x^{3}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 96544 x^{6} + 128704 x^{5} + 73600 x^{4} + 81920 x^{3} + 20480 x^{2} - 143360 x^{3} - 172032 x^{2} - 114688 x - 32768$

Kurangi $143360 x^{3}$ dengan $81920 x^{3}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 96544 x^{6} + 128704 x^{5} + 73600 x^{4} - 61440 x^{3} + 20480 x^{2} - 172032 x^{2} - 114688 x - 32768$

Kurangi $172032 x^{2}$ dengan $20480 x^{2}$ .

$x^{12} + 29 x^{11} + 374 x^{10} + 2820 x^{9} + 13720 x^{8} + 44656 x^{7} + 96544 x^{6} + 128704 x^{5} + 73600 x^{4} - 61440 x^{3} - 151552 x^{2} - 114688 x - 32768$

Step 2

Eksponen terbesar adalah derajat polinomial tersebut.

$12$