What is the answer to solvefor log_{10}(y)=2t+4,y ?

The answer to solvefor log_{10}(y)=2t+4,y is y=10^{2t+4}

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solvefor log_{10}(y)=2t+4,y

solve for

lo g_{10} (y) = 2 t + 4, y

y = 1 0^{2 t + 4}

Solution steps

lo g_{10} (y) = 2 t + 4

Apply log rules

y = 1 0^{2 t + 4}

(ln (x))^{2} - ln (x^{3}) - 10 = 0

3 lo g_{3} (x) + lo g_{3} (x^{2}) = 5

x, z = ln (x^{2} y)

lo g_{2} ((4 x + 6)^{2}) = 4

0.324 - ln (\frac{T}{303.15}) = 0

What is the answer to solvefor log_{10}(y)=2t+4,y ?
The answer to solvefor log_{10}(y)=2t+4,y is y=10^{2t+4}