What is the answer to 144^{(2x+1)}=12^{(5x-1)} ?

The answer to 144^{(2x+1)}=12^{(5x-1)} is x=3

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144^{(2x+1)}=12^{(5x-1)}

14 4^{(2 x + 1)} = 1 2^{(5 x - 1)}

x = 3

Solution steps

14 4^{(2 x + 1)} = 1 2^{(5 x - 1)}

Apply exponent rules

2 (2 x + 1) = 5 x - 1

Solve

2 (2 x + 1) = 5 x - 1 : x = 3

x = 3

4^{x + 3} - 4^{x} = A \cdot 4^{x}

x, e^{3 - 4 x} = 9

5 e^{x} = 137

x, 3^{3 x} = 7^{2 x + 1}

(- 0.2)^{x} = 38 (\frac{1}{3})^{x}

What is the answer to 144^{(2x+1)}=12^{(5x-1)} ?
The answer to 144^{(2x+1)}=12^{(5x-1)} is x=3
Solve for x: 144^{(2x+1)}=12^{(5x-1)}
The solution is x=3