What is the answer to solvefor x,2log_{10}(x)=log_{10}(z) ?

The answer to solvefor x,2log_{10}(x)=log_{10}(z) is x=10^{(log_{10}(z))/2} {z>0}

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solvefor x,2log_{10}(x)=log_{10}(z)

solve for

x, 2 lo g_{10} (x) = lo g_{10} (z)

x = 1 0^{\frac{l o g _{10} ( z )}{2}} {z > 0}

Solution steps

2 lo g_{10} (x) = lo g_{10} (z)

Divide both sides by

2

lo g_{10} (x) = \frac{lo g _{10} ( z )}{2}

Apply log rules

x = 1 0^{\frac{l o g _{10} ( z )}{2}}

Verify Solutions:

x = 1 0^{\frac{l o g _{10} ( z )}{2}} {z > 0}

The solution is

x = 1 0^{\frac{l o g _{10} ( z )}{2}} {z > 0}

3 - x = 99 x

\frac{x}{4} - \frac{x}{2} = \frac{31}{2} - \frac{x}{3}

x, 8 x + y = - 458 - 5 x + 3 y - 221

b + \frac{1}{2} - b - \frac{2}{3} = b + \frac{4}{5} + \frac{7}{15}

\frac{x - 4.3}{5} = \frac{61}{2}

What is the answer to solvefor x,2log_{10}(x)=log_{10}(z) ?
The answer to solvefor x,2log_{10}(x)=log_{10}(z) is x=10^{(log_{10}(z))/2} {z>0}