What is (\frac{r^9)/((r^4))}{(r^2)} ?

The solution to (\frac{r^9)/((r^4))}{(r^2)} is r^3

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simplify (\frac{r^9)/((r^4))}{(r^2)}

simplify

\frac{\frac{r ^{9}}{( r ^{4} )}}{( r ^{2} )}

r^{3}

Solution steps

\frac{\frac{r ^{9}}{r ^{4}}}{r ^{2}}

Cancel

\frac{r ^{9}}{r ^{4}} : r^{5}

= \frac{r ^{5}}{r ^{2}}

Simplify

\frac{r ^{5}}{r ^{2}} : r^{3}

= r^{3}

sin (\frac{( x + y )}{2})

12 x^{3} y^{2} - 36 x^{3} y - 48 x y^{2} + 144 x^{2} y

3 u^{3} - 4 u^{2} - 12 u + 16

\frac{7 ^{n} + 7 ^{n} - 1}{7 ^{n} + 1 - 7 ^{n}}

20 - \frac{( p \cdot q ^{3} \cdot r )}{( p - q + r )}

What is (\frac{r^9)/((r^4))}{(r^2)} ?
The solution to (\frac{r^9)/((r^4))}{(r^2)} is r^3