What is the answer to x=(5^{log_{6}(2)})(5^{log_{6}(18)}) ?

The answer to x=(5^{log_{6}(2)})(5^{log_{6}(18)}) is x=25

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x=(5^{log_{6}(2)})(5^{log_{6}(18)})

x = (5^{l o g_{6} (2)}) (5^{l o g_{6} (18)})

x = 25

Solution steps

x = (5^{l o g_{6} (2)}) (5^{l o g_{6} (18)})

Simplify

(5^{l o g_{6} (2)}) (5^{l o g_{6} (18)}) : 25

x = 25

8 - 5 x = - 3 (2 x + 4)

2 x + y = y + 2 x

2 (x - 3 (x - 4 (x - (\frac{x}{8} + 1)))) = 1

(1 - x) \cdot 5 = 5

- 12 - (4 - 15) + 1 = - 7 + (- 2 + (- 5)) + x

What is the answer to x=(5^{log_{6}(2)})(5^{log_{6}(18)}) ?
The answer to x=(5^{log_{6}(2)})(5^{log_{6}(18)}) is x=25
Solve for x: x=(5^{log_{6}(2)})(5^{log_{6}(18)})
The solution is x=25