Divide (28p^5-8p^4+40p^2)/(4p^3)

$\frac{28 p^{5} - 8 p^{4} + 40 p^{2}}{4 p^{3}}$

Factor $4 p^{2}$ out of $28 p^{5} - 8 p^{4} + 40 p^{2}$ .

Factor $4 p^{2}$ out of $28 p^{5}$ .

$\frac{4 p^{2} (7 p^{3}) - 8 p^{4} + 40 p^{2}}{4 p^{3}}$

Factor $4 p^{2}$ out of $- 8 p^{4}$ .

$\frac{4 p^{2} (7 p^{3}) + 4 p^{2} (- 2 p^{2}) + 40 p^{2}}{4 p^{3}}$

Factor $4 p^{2}$ out of $40 p^{2}$ .

$\frac{4 p^{2} (7 p^{3}) + 4 p^{2} (- 2 p^{2}) + 4 p^{2} (10)}{4 p^{3}}$

Factor $4 p^{2}$ out of $4 p^{2} (7 p^{3}) + 4 p^{2} (- 2 p^{2})$ .

$\frac{4 p^{2} (7 p^{3} - 2 p^{2}) + 4 p^{2} (10)}{4 p^{3}}$

Factor $4 p^{2}$ out of $4 p^{2} (7 p^{3} - 2 p^{2}) + 4 p^{2} (10)$ .

$\frac{4 p^{2} (7 p^{3} - 2 p^{2} + 10)}{4 p^{3}}$

Cancel the common factor of $4$ .

Cancel the common factor.

$\frac{4 p^{2} (7 p^{3} - 2 p^{2} + 10)}{4 p^{3}}$

Rewrite the expression.

$\frac{p^{2} (7 p^{3} - 2 p^{2} + 10)}{p^{3}}$

Cancel the common factors.

Factor $p^{2}$ out of $p^{3}$ .

$\frac{p^{2} (7 p^{3} - 2 p^{2} + 10)}{p^{2} p}$

Cancel the common factor.

$\frac{p^{2} (7 p^{3} - 2 p^{2} + 10)}{p^{2} p}$

Rewrite the expression.

$\frac{7 p^{3} - 2 p^{2} + 10}{p}$

Split the fraction $\frac{7 p^{3} - 2 p^{2} + 10}{p}$ into two fractions.

$\frac{7 p^{3} - 2 p^{2}}{p} + \frac{10}{p}$

Split the fraction $\frac{7 p^{3} - 2 p^{2}}{p}$ into two fractions.

$\frac{7 p^{3}}{p} + \frac{- 2 p^{2}}{p} + \frac{10}{p}$

Cancel the common factor of $p^{3}$ and $p$ .

Factor $p$ out of $7 p^{3}$ .

$\frac{p (7 p^{2})}{p} + \frac{- 2 p^{2}}{p} + \frac{10}{p}$

Cancel the common factors.

Raise $p$ to the power of $1$ .

$\frac{p (7 p^{2})}{p^{1}} + \frac{- 2 p^{2}}{p} + \frac{10}{p}$

Factor $p$ out of $p^{1}$ .

$\frac{p (7 p^{2})}{p \cdot 1} + \frac{- 2 p^{2}}{p} + \frac{10}{p}$

Cancel the common factor.

$\frac{p (7 p^{2})}{p \cdot 1} + \frac{- 2 p^{2}}{p} + \frac{10}{p}$

Rewrite the expression.

$\frac{7 p^{2}}{1} + \frac{- 2 p^{2}}{p} + \frac{10}{p}$

Divide $7 p^{2}$ by $1$ .

$7 p^{2} + \frac{- 2 p^{2}}{p} + \frac{10}{p}$

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

Factor $p$ out of $- 2 p^{2}$ .

$7 p^{2} + \frac{p (- 2 p)}{p} + \frac{10}{p}$

Cancel the common factors.

Raise $p$ to the power of $1$ .

$7 p^{2} + \frac{p (- 2 p)}{p^{1}} + \frac{10}{p}$

Factor $p$ out of $p^{1}$ .

$7 p^{2} + \frac{p (- 2 p)}{p \cdot 1} + \frac{10}{p}$

Cancel the common factor.

$7 p^{2} + \frac{p (- 2 p)}{p \cdot 1} + \frac{10}{p}$

Rewrite the expression.

$7 p^{2} + \frac{- 2 p}{1} + \frac{10}{p}$

Divide $- 2 p$ by $1$ .

$7 p^{2} - 2 p + \frac{10}{p}$

Divide (28p^5-8p^4+40p^2)/(4p^3)

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