What is the answer to 3log_{10}(5)x=12+log_{10}(n)1 ?

The answer to 3log_{10}(5)x=12+log_{10}(n)1 is x=(12+log_{10}(n))/(3log_{10)(5)}

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3log_{10}(5)x=12+log_{10}(n)1

3 lo g_{10} (5) x = 12 + lo g_{10} (n) 1

x = \frac{12 + lo g _{10} ( n )}{3 lo g _{10} ( 5 )}

Solution steps

3 lo g_{10} (5) x = 12 + lo g_{10} (n) \cdot 1

Multiply:

lo g_{10} (n) \cdot 1 = lo g_{10} (n)

3 lo g_{10} (5) x = 12 + lo g_{10} (n)

Divide both sides by

3 lo g_{10} (5)

x = \frac{12 + lo g _{10} ( n )}{3 lo g _{10} ( 5 )}

a = (x + 3)

\frac{p}{3} + \frac{p}{4} = 55 - p + \frac{40}{5}

x, c = x (z + 1) + y (z + 1) + (z + 1)

x, x - y + 10 = 0

e^{34} = t

What is the answer to 3log_{10}(5)x=12+log_{10}(n)1 ?
The answer to 3log_{10}(5)x=12+log_{10}(n)1 is x=(12+log_{10}(n))/(3log_{10)(5)}