What is the answer to -0.002x=log_{10}((1.15)/(2.6816)) ?

The answer to -0.002x=log_{10}((1.15)/(2.6816)) is x=-(log_{10}(\frac{1.15)/(2.6816))}{0.002}

Solve for x: -0.002x=log_{10}((1.15)/(2.6816))

The solution is x=-(log_{10}(\frac{1.15)/(2.6816))}{0.002}

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- 0.002 x = lo g_{10} (\frac{1.15}{2.6816})

x = - \frac{lo g _{10} ( \frac{1.15}{2.6816} )}{0.002}

Decimal Notation

x = 183.84807 \dots

Solution steps

- 0.002 x = lo g_{10} (\frac{1.15}{2.6816})

Divide both sides by

- 0.002

x = - \frac{lo g _{10} ( \frac{1.15}{2.6816} )}{0.002}

x, 2 y + x - 4 = 0

r = \frac{( 2 ^{n + 4} + 2 ( 2 ^{n} ) )}{( 3 ( 2 ^{n + 3} ) )}

x, \frac{x}{p} + \frac{y}{q} = 1

\frac{1}{20} - \frac{1}{2} = x + \frac{3}{5}

x + \frac{4}{100} + x + \frac{5}{99} + x + \frac{7}{97} = 3

What is the answer to -0.002x=log_{10}((1.15)/(2.6816)) ?
The answer to -0.002x=log_{10}((1.15)/(2.6816)) is x=-(log_{10}(\frac{1.15)/(2.6816))}{0.002}
Solve for x: -0.002x=log_{10}((1.15)/(2.6816))
The solution is x=-(log_{10}(\frac{1.15)/(2.6816))}{0.002}