What is the answer to M=log_{3}(25)log_{6}(27)log_{5}(36) ?

The answer to M=log_{3}(25)log_{6}(27)log_{5}(36) is M=12

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M=log_{3}(25)log_{6}(27)log_{5}(36)

M = lo g_{3} (25) lo g_{6} (27) lo g_{5} (36)

M = 12

Solution steps

M = lo g_{3} (25) lo g_{6} (27) lo g_{5} (36)

Simplify

lo g_{3} (25) lo g_{6} (27) lo g_{5} (36) : 12

M = 12

x ln (5) = (x + 1) ln (4)

a x + b = \frac{a - b x}{2}

2 (1) + y = 2

a, (\frac{36}{25})^{\frac{- 1}{2}} = \frac{a}{b}

\frac{4 x + 31}{3} = 5

What is the answer to M=log_{3}(25)log_{6}(27)log_{5}(36) ?
The answer to M=log_{3}(25)log_{6}(27)log_{5}(36) is M=12
Solve for M: M=log_{3}(25)log_{6}(27)log_{5}(36)
The solution is M=12