What is the answer to 10=538x^{-3.18} ?

The answer to 10=538x^{-3.18} is x=\sqrt[159]{(269^{50})/(5^{50)}}

Solve for x: 10=538x^{-3.18}

The solution is x=\sqrt[159]{(269^{50})/(5^{50)}}

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10 = 538 x^{- 3.18}

Decimal Notation

x = 3.50163 \dots

Solution steps

10 = 538 x^{- 3.18}

Expand

538 x^{- 3.18} : \frac{538}{x ^{3.18}}

10 = \frac{538}{x ^{3.18}}

Take both sides of the equation to the power of

50 : 1 0^{50} = \frac{53 8 ^{50}}{x ^{159}}

1 0^{50} = \frac{53 8 ^{50}}{x ^{159}}

Solve

Verify Solutions:

True

The solution is

x^{\frac{2}{3}} = 36

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

x + 3 - x - 2 = 5

x + 3 - x - 2 = 1

x^{2.5} = 20 x^{1.25}

What is the answer to 10=538x^{-3.18} ?
The answer to 10=538x^{-3.18} is x=\sqrt[159]{(269^{50})/(5^{50)}}
Solve for x: 10=538x^{-3.18}
The solution is x=\sqrt[159]{(269^{50})/(5^{50)}}