Algebra Examples

$42 a^{7} b^{3} c \div 56 a^{8} b^{10} c^{7}$

Step 1

Set up the polynomials to be divided. If there is not a term for every exponent, insert one with a value of $0$ .

$56 b^{10} a^{8} c^{7}$

+

$0 a^{7}$

+

$0 a^{6}$

+

$0 a^{5}$

+

$0 a^{4}$

+

$0 a^{3}$

+

$0 a^{2}$

+

$0 a$

+

$0$

$42 a^{7} b^{3} c$

+

$0 a^{6}$

+

$0 a^{5}$

+

$0 a^{4}$

+

$0 a^{3}$

+

$0 a^{2}$

+

$0 a$

+

$0$

Step 2

The final answer is the quotient plus the remainder over the divisor.

$0 + \frac{56 b^{10} a^{8} c^{7} + 42 a^{7} b^{3} c}{56 b^{10} a^{8} c^{7}}$

$[\begin{array}{c} x^{2} & \frac{1}{2} \\ \sqrt{π} & \int x d x \end{array}]$