Mathway | Popular Problems

Popular Problems

<
1
...
831
832
833
834
835
...
2396
>

Rank	Topic	Problem	Formatted Problem
83201	Expand Using the Binomial Theorem	( square root of x-1)^6	${(\sqrt{x} - 1)}^{6}$
83202	Solve for n	(n+4)/-6=8/2	$\frac{n + 4}{- 6} = \frac{8}{2}$
83203	Expand Using the Binomial Theorem	( square root of x- square root of 3)^4	${(\sqrt{x} - \sqrt{3})}^{4}$
83204	Solve for n	5n-16-8n=-10	$5 n - 16 - 8 n = - 10$
83205	Expand Using the Binomial Theorem	( square root of x- square root of 5)^4	${(\sqrt{x} - \sqrt{5})}^{4}$
83206	Solve for n	-9=5/17n	$- 9 = \frac{5}{17} n$
83207	Expand Using the Binomial Theorem	( square root of x- square root of 5)^6	${(\sqrt{x} - \sqrt{5})}^{6}$
83208	Solve for n	3n+4n=-14	$3 n + 4 n = - 14$
83209	Expand Using the Binomial Theorem	( square root of x+ square root of 3)^8	${(\sqrt{x} + \sqrt{3})}^{8}$
83210	Solve for p	7/8p-4=10	$\frac{7}{8} p - 4 = 10$
83211	Expand Using the Binomial Theorem	(11-6x)^2	${(11 - 6 x)}^{2}$
83212	Solve for p	(4pi)/6+27=39	$\frac{4 π}{6} + 27 = 39$
83213	Expand Using the Binomial Theorem	(10-5b)^3	${(10 - 5 b)}^{3}$
83214	Solve for p	2p+5r=q	$2 p + 5 r = q$
83215	Expand Using the Binomial Theorem	(10a+b)^6	${(10 a + b)}^{6}$
83216	Solve for n	d=2m+5n	$d = 2 m + 5 n$
83217	Expand Using the Binomial Theorem	(1+0.3)^6	${(1 + 0.3)}^{6}$
83218	Solve for p	(-2 1/7)p=-3	$(- 2 \frac{1}{7}) p = - 3$
83219	Solve for p	\|7+p\|=7	$\| 7 + p \| = 7$
83220	Expand Using the Binomial Theorem	(1+4x)^6	${(1 + 4 x)}^{6}$
83221	Solve for p	xp+yp=z	$x p + y p = z$
83222	Solve for p	4(p+3)=36	$4 (p + 3) = 36$
83223	Expand Using the Binomial Theorem	(2+x)^5	${(2 + x)}^{5}$
83224	Solve for p	9p-8=19	$9 p - 8 = 19$
83225	Solve for r	12r-18=13r+18	$12 r - 18 = 13 r + 18$
83226	Solve for r	(r+6)/3=(r+8)/6	$\frac{r + 6}{3} = \frac{r + 8}{6}$
83227	Solve for q	(q+2)/5=(2q-11)/7	$\frac{q + 2}{5} = \frac{2 q - 11}{7}$
83228	Solve for q	s=pi/(q+pi(1-q))	$s = \frac{π}{q + π (1 - q)}$
83229	Expand Using the Binomial Theorem	(1-3x)^7	${(1 - 3 x)}^{7}$
83230	Solve for q	t=v/q	$t = \frac{v}{q}$
83231	Expand Using the Binomial Theorem	(2m-n)^6	${(2 m - n)}^{6}$
83232	Solve for q	\|q-8\|=14	$\| q - 8 \| = 14$
83233	Expand Using the Binomial Theorem	(2u^3+5v^2)^10	${(2 u^{3} + 5 v^{2})}^{10}$
83234	Solve for l	s=n/2*(a+l)	$s = \frac{n}{2} \cdot (a + l)$
83235	Expand Using the Binomial Theorem	(2u-3v)^3	${(2 u - 3 v)}^{3}$
83236	Solve for m	m/7=12	$\frac{m}{7} = 12$
83237	Solve for m	14m-10=3(4+m)	$14 m - 10 = 3 (4 + m)$
83238	Expand Using the Binomial Theorem	(2x+2y)^3	${(2 x + 2 y)}^{3}$
83239	Solve for m	14+m/10=24	$14 + \frac{m}{10} = 24$
83240	Expand Using the Binomial Theorem	(2x+1)^12	${(2 x + 1)}^{12}$
83241	Solve for m	3m+4=1	$3 m + 4 = 1$
83242	Solve Using the Square Root Property	(x-3)^2=64	${(x - 3)}^{2} = 64$
83243	Solve for n	2^(9n-11)=1/16	$2^{9 n - 11} = \frac{1}{16}$
83244	Expand Using the Binomial Theorem	(2x^3+y^2)^5	${(2 x^{3} + y^{2})}^{5}$
83245	Solve for n	3/4n-18=1/4n-4	$\frac{3}{4} n - 18 = \frac{1}{4} n - 4$
83246	Expand Using the Binomial Theorem	(2x-y)^15	${(2 x - y)}^{15}$
83247	Solve for M	P=2G+2M	$P = 2 G + 2 M$
83248	Expand Using the Binomial Theorem	(2x-8y)^2	${(2 x - 8 y)}^{2}$
83249	Expand Using the Binomial Theorem	(3-4x)^2	${(3 - 4 x)}^{2}$
83250	Expand Using the Binomial Theorem	(3-2x)^4	${(3 - 2 x)}^{4}$
83251	Solve for h	f=4gh	$f = 4 g h$
83252	Expand Using the Binomial Theorem	(2y-9)^2	${(2 y - 9)}^{2}$
83253	Graph	2x-y>=4	$2 x - y \geq 4$
83254	Expand Using the Binomial Theorem	(4p-q)^6	${(4 p - q)}^{6}$
83255	Solve for h	-13=-h-7	$- 13 = - h - 7$
83256	Expand Using the Binomial Theorem	(3y-7)^2	${(3 y - 7)}^{2}$
83257	Solve for k	3/(k^2-1)=3/(k+1)	$\frac{3}{k^{2} - 1} = \frac{3}{k + 1}$
83258	Expand Using the Binomial Theorem	(4x-y)^6	${(4 x - y)}^{6}$
83259	Solve for k	2/3+(3k)/4=71/12	$\frac{2}{3} + \frac{3 k}{4} = \frac{71}{12}$
83260	Expand Using the Binomial Theorem	(4x+y)^4	${(4 x + y)}^{4}$
83261	Solve for k	7=k(2)	$7 = k (2)$
83262	Expand Using the Binomial Theorem	(4x-2y)^7	${(4 x - 2 y)}^{7}$
83263	Expand Using the Binomial Theorem	(4x+2y)^4	${(4 x + 2 y)}^{4}$
83264	Solve for k	2=e^(58k)	$2 = e^{58 k}$
83265	Solve for x	square root of 48-2x=x	$\sqrt{48 - 2 x} = x$
83266	Solve for x	9^(x-2)=81	$9^{x - 2} = 81$
83267	Expand Using the Binomial Theorem	(5+x)^4	${(5 + x)}^{4}$
83268	Solve for x	9^(2x-8)=27^(x-4)	$9^{2 x - 8} = 27^{x - 4}$
83269	Expand Using the Binomial Theorem	(5b-7)^2	${(5 b - 7)}^{2}$
83270	Solve for x	9^x=1/27	$9^{x} = \frac{1}{27}$
83271	Expand Using the Binomial Theorem	(3x-y)^16	${(3 x - y)}^{16}$
83272	Solve for x	9^(2x-2)=81	$9^{2 x - 2} = 81$
83273	Expand Using the Binomial Theorem	(3x-5)^4	${(3 x - 5)}^{4}$
83274	Solve for x	8^x=12143	$8^{x} = 12143$
83275	Expand Using the Binomial Theorem	(3x-6y)^2	${(3 x - 6 y)}^{2}$
83276	Solve for x	8^(x+3)=16^(x-1)	$8^{x + 3} = 16^{x - 1}$
83277	Expand Using the Binomial Theorem	(3x-2)^10	${(3 x - 2)}^{10}$
83278	Solve for x	8^(1-x)=4^(x+2)	$8^{1 - x} = 4^{x + 2}$
83279	Expand Using the Binomial Theorem	(3x-2y^2)^8	${(3 x - 2 y^{2})}^{8}$
83280	Solve for x	8^(2x)=4096	$8^{2 x} = 4096$
83281	Expand Using the Binomial Theorem	(3x-3)^3	${(3 x - 3)}^{3}$
83282	Solve for x	81^x=27	$81^{x} = 27$
83283	Expand Using the Binomial Theorem	(3x+2)^8	${(3 x + 2)}^{8}$
83284	Solve for x	e^(3x)=30	$e^{3 x} = 30$
83285	Expand Using the Binomial Theorem	(3x+5)^4	${(3 x + 5)}^{4}$
83286	Solve for x	e^(4x)+3e^(2x)-10=0	$e^{4 x} + 3 e^{2 x} - 10 = 0$
83287	Expand Using the Binomial Theorem	(3x+4)^6	${(3 x + 4)}^{6}$
83288	Solve for x	e^x=e^(x^2-2)	$e^{x} = e^{x^{2} - 2}$
83289	Solve for x	e^(2x)=25	$e^{2 x} = 25$
83290	Expand Using the Binomial Theorem	(3x+2)^6	${(3 x + 2)}^{6}$
83291	Solve for x	e^(2x)-6e^x+8=0	$e^{2 x} - 6 e^{x} + 8 = 0$
83292	Expand Using the Binomial Theorem	(3a+b)^6	${(3 a + b)}^{6}$
83293	Solve for x	e^(1-8x)=7957	$e^{1 - 8 x} = 7957$
83294	Solve for x	cube root of (x^3)/(cy^4)=x/(4y( cube root of y))	$\sqrt[3]{\frac{x^{3}}{c y^{4}}} = \frac{x}{4 y (\sqrt[3]{y})}$
83295	Expand Using the Binomial Theorem	(5x-2y)^4	${(5 x - 2 y)}^{4}$
83296	Solve for x	log base 3 of x+ log base 3 of x+2=1	$\log_{3} (x) + \log_{3} (x + 2) = 1$
83297	Expand Using the Binomial Theorem	(5x-3y)^3	${(5 x - 3 y)}^{3}$
83298	Expand Using the Binomial Theorem	(5x-6y)^12	${(5 x - 6 y)}^{12}$
83299	Solve for x	log base 2 of x-5=4	$\log_{2} (x - 5) = 4$
83300	Find the Equation that Relates x and y	x=2 , y=7	$x = 2$ , $y = 7$