What is the answer to x=log_{10}(100)+5^{log_{5}(3)} ?

The answer to x=log_{10}(100)+5^{log_{5}(3)} is x=5

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x=log_{10}(100)+5^{log_{5}(3)}

x = lo g_{10} (100) + 5^{l o g_{5} (3)}

x = 5

Solution steps

x = lo g_{10} (100) + 5^{l o g_{5} (3)}

Simplify

lo g_{10} (100) + 5^{l o g_{5} (3)} : 5

x = 5

x 2 = 5

x + 8 (x + 2) = 52

2 y - y = 4

3 (6 + 5 y) = 2 (- 5 + 4 y)

30.16 = 17.56 + 5 x

What is the answer to x=log_{10}(100)+5^{log_{5}(3)} ?
The answer to x=log_{10}(100)+5^{log_{5}(3)} is x=5
Solve for x: x=log_{10}(100)+5^{log_{5}(3)}
The solution is x=5