Basic Math Examples

$\frac{- 8 p - 8}{p} \div \frac{1}{8}$

Step 1

To divide by a fraction, multiply by its reciprocal.

$\frac{- 8 p - 8}{p} \cdot 8$

Step 2

Factor $8$ out of $- 8 p - 8$ .

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Step 2.1

Factor $8$ out of $- 8 p$ .

$\frac{8 (- p) - 8}{p} \cdot 8$

Step 2.2

Factor $8$ out of $- 8$ .

$\frac{8 (- p) + 8 (- 1)}{p} \cdot 8$

Step 2.3

Factor $8$ out of $8 (- p) + 8 (- 1)$ .

$\frac{8 (- p - 1)}{p} \cdot 8$

$\frac{8 (- p - 1)}{p} \cdot 8$

Step 3

Multiply $\frac{8 (- p - 1)}{p} \cdot 8$ .

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Step 3.1

Combine $\frac{8 (- p - 1)}{p}$ and $8$ .

$\frac{8 (- p - 1) \cdot 8}{p}$

Step 3.2

Multiply $8$ by $8$ .

$\frac{64 (- p - 1)}{p}$

$\frac{64 (- p - 1)}{p}$

Step 4

Factor $- 1$ out of $- p$ .

$\frac{64 (- (p) - 1)}{p}$

Step 5

Rewrite $- 1$ as $- 1 (1)$ .

$\frac{64 (- (p) - 1 (1))}{p}$

Step 6

Factor $- 1$ out of $- (p) - 1 (1)$ .

$\frac{64 (- (p + 1))}{p}$

Step 7

Simplify the expression.

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Step 7.1

Rewrite $- (p + 1)$ as $- 1 (p + 1)$ .

$\frac{64 (- 1 (p + 1))}{p}$

Step 7.2

Move the negative in front of the fraction.

$- \frac{64 (p + 1)}{p}$

$- \frac{64 (p + 1)}{p}$

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