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$Perform the division. {:[(10x^(15)-15x^(12)+25x^(9)-45x^(6))÷(5x^(18))],[(10x^(15)-15x^(12)+25x^(9)-45x^(6))÷(5x^(18))=]:} ◻ (Simplify your answer. Use integers or fractions for any numbers in the expression.)$

Perform the division. $\newline$ $\begin{array}{l} \left(10 x^{15}-15 x^{12}+25 x^{9}-45 x^{6}\right) \div\left(5 x^{18}\right) \\ \left(10 x^{15}-15 x^{12}+25 x^{9}-45 x^{6}\right) \div\left(5 x^{18}\right)= \end{array}$ $\newline$ $\square$ (Simplify your answer. Use integers or fractions for any numbers in the expression.)

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Math Problems

Calculus

Find indefinite integrals using the substitution

Full solution

Q. Perform the division.

\newline

\begin{array}{l} \left(10 x^{15}-15 x^{12}+25 x^{9}-45 x^{6}\right) \div\left(5 x^{18}\right) \\ \left(10 x^{15}-15 x^{12}+25 x^{9}-45 x^{6}\right) \div\left(5 x^{18}\right)= \end{array}

\newline

\square

(Simplify your answer. Use integers or fractions for any numbers in the expression.)

Simplify Terms: Simplify each term by dividing the coefficients and subtracting the exponents. $\newline$ $\frac{10}{5}x^{15-18} - \frac{15}{5}x^{12-18} + \frac{25}{5}x^{9-18} - \frac{45}{5}x^{6-18}$
Perform Operations: Perform the division and subtraction. $\newline$ $2x^{-3} - 3x^{-6} + 5x^{-9} - 9x^{-12}$
Rewrite with Positive Exponents: Rewrite the expression using positive exponents. $\newline$ $\frac{2}{x^{3}} - \frac{3}{x^{6}} + \frac{5}{x^{9}} - \frac{9}{x^{12}}$