Simplify (7p-7p)/p*(2p^2)/(8p-8)

$\frac{7 p - 7 p}{p} \cdot \frac{2 p^{2}}{8 p - 8}$

Simplify terms.

Subtract $7 p$ from $7 p$ .

$\frac{0}{p} \cdot \frac{2 p^{2}}{8 p - 8}$

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

Factor $8$ out of $8 p$ .

$\frac{0}{p} \cdot \frac{2 p^{2}}{8 (p) - 8}$

Factor $8$ out of $- 8$ .

$\frac{0}{p} \cdot \frac{2 p^{2}}{8 (p) + 8 (- 1)}$

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

$\frac{0}{p} \cdot \frac{2 p^{2}}{8 (p - 1)}$

Combine.

$\frac{0 (2 p^{2})}{p (8 (p - 1))}$

Cancel the common factor of $0$ and $8$ .

Factor $8$ out of $0 (2 p^{2})$ .

$\frac{8 (0 (2 p^{2}))}{p (8 (p - 1))}$

Cancel the common factors.

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

$\frac{8 (0 (2 p^{2}))}{8 (p (p - 1))}$

Cancel the common factor.

$\frac{8 (0 (2 p^{2}))}{8 (p (p - 1))}$

Rewrite the expression.

$\frac{0 (2 p^{2})}{p (p - 1)}$

Cancel the common factor of $p^{2}$ and $p$ .

Factor $p$ out of $0 (2 p^{2})$ .

$\frac{p (0 (2 p))}{p (p - 1)}$

Cancel the common factors.

Cancel the common factor.

$\frac{p (0 (2 p))}{p (p - 1)}$

Rewrite the expression.

$\frac{0 (2 p)}{p - 1}$

Simplify the numerator.

Multiply $0$ by $2$ .

$\frac{0 p}{p - 1}$

Multiply $0$ by $p$ .

$\frac{0}{p - 1}$

Divide $0$ by $p - 1$ .

$0$