What is log_{7}(5)*log_{2}(7)*log_{5}(64) ?

The solution to log_{7}(5)*log_{2}(7)*log_{5}(64) is 6

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simplify log_{7}(5)log_{2}(7)log_{5}(64)

simplify

lo g_{7} (5) \cdot lo g_{2} (7) \cdot lo g_{5} (64)

6

Solution steps

lo g_{7} (5) lo g_{2} (7) lo g_{5} (64)

lo g_{5} (64) = 6 lo g_{5} (2)

= lo g_{7} (5) lo g_{2} (7) \cdot 6 lo g_{5} (2)

lo g_{7} (5) lo g_{2} (7) \cdot 6 lo g_{5} (2) = 6

= 6

(a + 3 b)^{2}

- 3^{1}

(3 x + 7) (3 x - 7)

(x + h)^{5}

- 6 x - 3 + 3 x - 9

What is log_{7}(5)*log_{2}(7)*log_{5}(64) ?
The solution to log_{7}(5)*log_{2}(7)*log_{5}(64) is 6