What is the answer to M=64^{log_{4}(3)}+36^{log_{1/6}(1/3)} ?

The answer to M=64^{log_{4}(3)}+36^{log_{1/6}(1/3)} is M=27+36^{log_{1/6}(1/3)}

Solve for M: M=64^{log_{4}(3)}+36^{log_{1/6}(1/3)}

The solution is M=27+36^{log_{1/6}(1/3)}

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M = 6 4^{l o g_{4} (3)} + 3 6^{l o g_{\frac{1}{6}} (\frac{1}{3})}

M = 27 + 3 6^{l o g_{\frac{1}{6}} (\frac{1}{3})}

Decimal Notation

M = 36

Solution steps

M = 6 4^{l o g_{4} (3)} + 3 6^{l o g_{\frac{1}{6}} (\frac{1}{3})}

Simplify

6 4^{l o g_{4} (3)} + 3 6^{l o g_{\frac{1}{6}} (\frac{1}{3})} : 27 + 3 6^{l o g_{\frac{1}{6}} (\frac{1}{3})}

M = 27 + 3 6^{l o g_{\frac{1}{6}} (\frac{1}{3})}

7 x - 4 = 10

a, t a g^{2} x - 3 = 0

f, f = {3 x + 5}

- 10 + y = 6

- 30 = 4 - 8 x

What is the answer to M=64^{log_{4}(3)}+36^{log_{1/6}(1/3)} ?
The answer to M=64^{log_{4}(3)}+36^{log_{1/6}(1/3)} is M=27+36^{log_{1/6}(1/3)}
Solve for M: M=64^{log_{4}(3)}+36^{log_{1/6}(1/3)}
The solution is M=27+36^{log_{1/6}(1/3)}