Write in exponential form.
-$$3 = \log _ { 5 } 125$$
A) $5 ^ { 3 } = 125$
B) $3 ^ { 5 } = 125$
C) $125 ^ { 3 } = 5$
D) $5 ^ { 125 } = 3$

Name: Write in exponential form. -\[3 = \log _ { 5 } 125\] A) $5 ^ { 3 } = 125$ B) $3 ^ { 5 } = 125$ C) $125 ^ { 3 } = 5$ D) $5 ^ { 125 } = 3$
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Question

Quizplus · Accepted Answer

The logarithmic equation $\log_5 125 = 3$ means that the base $5$ raised to the power $3$ equals $125$, which is correctly represented in exponential form as $5^3 = 125$.

Write in Exponential Form 3=log⁡51253 = \log _ { 5 } 1253=log5​125

Write in Exponential Form $3 = \log _ { 5 } 125$