What is ((3r^{-2}s^3t^0)^{-3})/(3rs) ?

The solution to ((3r^{-2}s^3t^0)^{-3})/(3rs) is (r^5)/(81s^{10)}

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simplify ((3r^{-2}s^3t^0)^{-3})/(3rs)

simplify

\frac{( 3 r ^{- 2} s ^{3} t ^{0} ) ^{- 3}}{3 rs}

\frac{r ^{5}}{81 s ^{10}}

Solution steps

\frac{( 3 r ^{- 2} s ^{3} t ^{0} ) ^{- 3}}{3 rs}

Simplify

\frac{( 3 r ^{- 2} s ^{3} t ^{0} ) ^{- 3}}{3 rs} : \frac{( 3 r ^{- 2} s ^{3} ) ^{- 3}}{3 rs}

= \frac{( 3 r ^{- 2} s ^{3} ) ^{- 3}}{3 rs}

Simplify

(3 r^{- 2} s^{3})^{- 3} : 3^{- 3} r^{6} \frac{1}{s ^{9}}

= \frac{3 ^{- 3} r ^{6} \frac{1}{s ^{9}}}{3 rs}

\frac{3 ^{- 3}}{3} = \frac{1}{3 ^{4}}

= \frac{r ^{6} \frac{1}{s ^{9}}}{3 ^{4} rs}

Simplify

\frac{r ^{6}}{r} : r^{5}

= \frac{r ^{5} \frac{1}{s ^{9}}}{3 ^{4} s}

Simplify

\frac{r ^{5} \frac{1}{s ^{9}}}{3 ^{4} s} : \frac{r ^{5}}{s ^{10} \cdot 81}

= \frac{r ^{5}}{s ^{10} \cdot 81}

= \frac{r ^{5}}{81 s ^{10}}

(- 3 m^{2} + m) + (4 m^{2} + 6 m)

\frac{3}{8} \cdot 3

3 \cdot - 27

∣ 2 x + 7 ∣ < 7

3 b x^{2} - 9 x^{3} - b + 3 x

What is ((3r^{-2}s^3t^0)^{-3})/(3rs) ?
The solution to ((3r^{-2}s^3t^0)^{-3})/(3rs) is (r^5)/(81s^{10)}