What is the answer to 4=(4096)^{1/(k+1)} ?

The answer to 4=(4096)^{1/(k+1)} is k=5

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4=(4096)^{1/(k+1)}

4 = (4096)^{\frac{1}{k + 1}}

k = 5

Solution steps

4 = (4096)^{\frac{1}{k + 1}}

Apply exponent rules

1 = \frac{6}{k + 1}

Solve

1 = \frac{6}{k + 1} : k = 5

k = 5

t, a = b (1 - e^{- k t})

4^{x - 1} = 8^{x}

4^{3 x} = 2^{2 x - 6}

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

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

What is the answer to 4=(4096)^{1/(k+1)} ?
The answer to 4=(4096)^{1/(k+1)} is k=5
Solve for k: 4=(4096)^{1/(k+1)}
The solution is k=5