What is the answer to 5^{9^x}=125^{3^{x+4}} ?

The answer to 5^{9^x}=125^{3^{x+4}} is x=5

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5^{9^x}=125^{3^{x+4}}

5^{9^{x}} = 12 5^{3^{x + 4}}

x = 5

Solution steps

5^{9^{x}} = 12 5^{3^{x + 4}}

Apply exponent rules

2 x = x + 5

Solve

2 x = x + 5 : x = 5

x = 5

9^{x} + 3^{x + 1} = 4

0.58 = 6 e^{\frac{- x}{3}}

4 \cdot 5^{- 6 t} = 2000

x^{\frac{2}{l o g _{x} ( 2 x )}} = 2

4 e^{- t} + t = 0

What is the answer to 5^{9^x}=125^{3^{x+4}} ?
The answer to 5^{9^x}=125^{3^{x+4}} is x=5
Solve for x: 5^{9^x}=125^{3^{x+4}}
The solution is x=5