What is (v^2+7v-30)/(9v^2+90v) ?

The solution to (v^2+7v-30)/(9v^2+90v) is (v-3)/(9v)

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simplify (v^2+7v-30)/(9v^2+90v)

simplify

\frac{v ^{2} + 7 v - 30}{9 v ^{2} + 90 v}

\frac{v - 3}{9 v}

Solution steps

\frac{v ^{2} + 7 v - 30}{9 v ^{2} + 90 v}

Factor

v^{2} + 7 v - 30 : (v - 3) (v + 10)

= \frac{( v - 3 ) ( v + 10 )}{9 v ^{2} + 90 v}

Factor

9 v^{2} + 90 v : 9 v (v + 10)

= \frac{( v - 3 ) ( v + 10 )}{9 v ( v + 10 )}

Cancel the common factor:

v + 10

= \frac{v - 3}{9 v}

lo g_{13} (13)

\frac{2 ( r ^{- 2} ) ^{5}}{2 r ^{- 6}}

125 - 64 m^{3}

\frac{30 x ^{6} y ^{5}}{18 x ^{3} y ^{3}}

4 (x - 2)^{3}

What is (v^2+7v-30)/(9v^2+90v) ?
The solution to (v^2+7v-30)/(9v^2+90v) is (v-3)/(9v)