What is (10^0r^{-11}s)/(3^2) ?

The solution to (10^0r^{-11}s)/(3^2) is s/(9r^{11)}

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simplify (10^0r^{-11}s)/(3^2)

simplify

\frac{1 0 ^{0} r ^{- 11} s}{3 ^{2}}

\frac{s}{9 r ^{11}}

Solution steps

\frac{1 0 ^{0} r ^{- 11} s}{3 ^{2}}

Simplify

1 0^{0} r^{- 11} s : \frac{s}{r ^{11}}

= \frac{\frac{s}{r ^{11}}}{3 ^{2}}

Apply the fraction rule:

\frac{\frac{a}{b}}{c} = \frac{a}{b \cdot c}

= \frac{s}{r ^{11} \cdot 3 ^{2}}

3^{2} = 9

= \frac{s}{r ^{11} \cdot 9}

= \frac{s}{9 r ^{11}}

\frac{6 + 11}{5 + 3}

4 x + \frac{2}{5} + 2 \geq 3

13 x^{2} - 9 x = 0

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

2 (\frac{1}{3})

What is (10^0r^{-11}s)/(3^2) ?
The solution to (10^0r^{-11}s)/(3^2) is s/(9r^{11)}