Write an equivalent expression in exponential form.
-$\log 53125 = x$
A) {625}
B) {5}
C) {15,625}
D) {3130}

Question

Quizplus · Accepted Answer

The exponential form of $\log 53125 = x$ is $10^x = 53125$. However, none of the choices directly match this form. The correct approach is to find a base and its exponent that equals 53125. The only base and exponent pair that matches this from the given options is $5^6 = 15625$, which is not directly listed. However, the base of this operation, 5, is the correct answer since it's about identifying the base in an exponential form related to the logarithmic equation given. The misunderstanding here is in the interpretation of the question, as it seems to ask for the base that, when raised to a certain power (not given in the options), equals 53125. The correct base for any power to reach 53125 is indeed 5, but the exponential form related to the given log equation would be $10^x = 53125$, not directly answered by the options provided.

Write an Equivalent Expression in Exponential Form log⁡53125=x\log 53125 = xlog53125=x

Write an Equivalent Expression in Exponential Form $\log 53125 = x$