Simplify (-9c^4-5c^3-c^2)÷(c^3)

$(- 9 c^{4} - 5 c^{3} - c^{2}) \div c^{3}$

Rewrite the division as a fraction.

$\frac{- 9 c^{4} - 5 c^{3} - c^{2}}{c^{3}}$

Factor $c^{2}$ out of $- 9 c^{4} - 5 c^{3} - c^{2}$ .

Factor $c^{2}$ out of $- 9 c^{4}$ .

$\frac{c^{2} (- 9 c^{2}) - 5 c^{3} - c^{2}}{c^{3}}$

Factor $c^{2}$ out of $- 5 c^{3}$ .

$\frac{c^{2} (- 9 c^{2}) + c^{2} (- 5 c) - c^{2}}{c^{3}}$

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

$\frac{c^{2} (- 9 c^{2}) + c^{2} (- 5 c) + c^{2} \cdot - 1}{c^{3}}$

Factor $c^{2}$ out of $c^{2} (- 9 c^{2}) + c^{2} (- 5 c)$ .

$\frac{c^{2} (- 9 c^{2} - 5 c) + c^{2} \cdot - 1}{c^{3}}$

Factor $c^{2}$ out of $c^{2} (- 9 c^{2} - 5 c) + c^{2} \cdot - 1$ .

$\frac{c^{2} (- 9 c^{2} - 5 c - 1)}{c^{3}}$

Cancel the common factors.

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

$\frac{c^{2} (- 9 c^{2} - 5 c - 1)}{c^{2} c}$

Cancel the common factor.

$\frac{c^{2} (- 9 c^{2} - 5 c - 1)}{c^{2} c}$

Rewrite the expression.

$\frac{- 9 c^{2} - 5 c - 1}{c}$

Factor $- 1$ out of $- 9 c^{2}$ .

$\frac{- (9 c^{2}) - 5 c - 1}{c}$

Factor $- 1$ out of $- 5 c$ .

$\frac{- (9 c^{2}) - (5 c) - 1}{c}$

Factor $- 1$ out of $- (9 c^{2}) - (5 c)$ .

$\frac{- (9 c^{2} + 5 c) - 1}{c}$

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

$\frac{- (9 c^{2} + 5 c) - 1 (1)}{c}$

Factor $- 1$ out of $- (9 c^{2} + 5 c) - 1 (1)$ .

$\frac{- (9 c^{2} + 5 c + 1)}{c}$

Simplify the expression.

Rewrite $- (9 c^{2} + 5 c + 1)$ as $- 1 (9 c^{2} + 5 c + 1)$ .

$\frac{- 1 (9 c^{2} + 5 c + 1)}{c}$

Move the negative in front of the fraction.

$- \frac{9 c^{2} + 5 c + 1}{c}$