Divide (40x^10)/(6x^0-(5p)^0)

$\frac{40 x^{10}}{6 x^{0} - {(5 p)}^{0}}$

Simplify the denominator.

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Anything raised to $0$ is $1$ .

$\frac{40 x^{10}}{6 \cdot 1 - {(5 p)}^{0}}$

Multiply $6$ by $1$ .

$\frac{40 x^{10}}{6 - {(5 p)}^{0}}$

Apply the product rule to $5 p$ .

$\frac{40 x^{10}}{6 - (5^{0} p^{0})}$

Anything raised to $0$ is $1$ .

$\frac{40 x^{10}}{6 - (1 p^{0})}$

Multiply $p^{0}$ by $1$ .

$\frac{40 x^{10}}{6 - p^{0}}$

Anything raised to $0$ is $1$ .

$\frac{40 x^{10}}{6 - 1 \cdot 1}$

Multiply $- 1$ by $1$ .

$\frac{40 x^{10}}{6 - 1}$

Subtract $1$ from $6$ .

$\frac{40 x^{10}}{5}$

Cancel the common factor of $40$ and $5$ .

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Factor $5$ out of $40 x^{10}$ .

$\frac{5 (8 x^{10})}{5}$

Cancel the common factors.

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Factor $5$ out of $5$ .

$\frac{5 (8 x^{10})}{5 (1)}$

Cancel the common factor.

$\frac{5 (8 x^{10})}{5 \cdot 1}$

Rewrite the expression.

$\frac{8 x^{10}}{1}$

Divide $8 x^{10}$ by $1$ .

$8 x^{10}$

Divide (40x^10)/(6x^0-(5p)^0)

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