Write the equation in its equivalent exponential form.
-$\log _ { b } 32 = 5$
A) $b ^ { 5 } = 32$
B) $5 ^ { \mathrm { b } } = 32$
C) $32 ^ { 5 } = \mathrm { b }$
D) $32 ^ { b } = 5$ 2

Question

Quizplus · Accepted Answer

The exponential form of the logarithmic equation $\log_b 32 = 5$ is $b^5 = 32$, which directly converts the base $b$ and the exponent in the logarithmic equation to their positions in the exponential equation.

Write the Equation in Its Equivalent Exponential Form log⁡b32=5\log _ { b } 32 = 5logb​32=5

Write the Equation in Its Equivalent Exponential Form $\log _ { b } 32 = 5$