What is the answer to x/(4pi*(sqrt(274))^2)=10^{-12+102/10} ?

The answer to x/(4pi*(sqrt(274))^2)=10^{-12+102/10} is x=(274\sqrt[5]{2}pi)/(5*5^{4/5)}

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x/(4pi*(sqrt(274))^2)=10^{-12+102/10}

\frac{x}{4 π \cdot ( 274 ) ^{2}} = 1 0^{- 12 + \frac{102}{10}}

Decimal Notation

x = 54.57081 \dots

Solution steps

\frac{x}{4 π ( 274 ) ^{2}} = 1 0^{- 12 + \frac{102}{10}}

Simplify

1 0^{- 12 + \frac{102}{10}} : \frac{1}{1 0 ^{\frac{9}{5}}}

\frac{x}{4 π ( 274 ) ^{2}} = \frac{1}{1 0 ^{\frac{9}{5}}}

Multiply both sides by

4 π (274)^{2}

5 x - 2 = 2 \cdot (5 + 2 x)

- 2 (x + 9) = 88

\frac{y + 10}{11} - \frac{5 - y}{22} = 5

6 [4 - (6 x - 8)] + 5 x = 0

(x + 3)^{2} + 5 = x (x + 6) + 14

What is the answer to x/(4pi*(sqrt(274))^2)=10^{-12+102/10} ?
The answer to x/(4pi*(sqrt(274))^2)=10^{-12+102/10} is x=(274\sqrt[5]{2}pi)/(5*5^{4/5)}