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\left(-4a^{2}+5a^{3}\right)\times \frac{9}{45a-36}
Divide each term of 45a^{3}-36a^{2} by 9 to get -4a^{2}+5a^{3}.
\frac{\left(-4a^{2}+5a^{3}\right)\times 9}{45a-36}
Express \left(-4a^{2}+5a^{3}\right)\times \frac{9}{45a-36} as a single fraction.
\frac{9\left(5a-4\right)a^{2}}{9\left(5a-4\right)}
Factor the expressions that are not already factored.
a^{2}
Cancel out 9\left(5a-4\right) in both numerator and denominator.
\left(-4a^{2}+5a^{3}\right)\times \frac{9}{45a-36}
Divide each term of 45a^{3}-36a^{2} by 9 to get -4a^{2}+5a^{3}.
\frac{\left(-4a^{2}+5a^{3}\right)\times 9}{45a-36}
Express \left(-4a^{2}+5a^{3}\right)\times \frac{9}{45a-36} as a single fraction.
\frac{9\left(5a-4\right)a^{2}}{9\left(5a-4\right)}
Factor the expressions that are not already factored.
a^{2}
Cancel out 9\left(5a-4\right) in both numerator and denominator.