Write the equation in its equivalent exponential form.
-$$3 = \log _ { 2 } x$$
A) $2 ^ { 3 } = x$
B) $3 ^ { 2 } = x$
C) $x ^ { 3 } = 2$
D) $2 ^ { x } = 3$

Name: Write the equation in its equivalent exponential form. -\[3 = \log _ { 2 } x\] A) $2 ^ { 3 } = x$ B) $3 ^ { 2 } = x$ C) $x ^ { 3 } = 2$ D) $2 ^ { x } = 3$
Brand: Quizplus
Rating: 4.9 (40 reviews)

Question

Quizplus · Accepted Answer

The exponential form of the logarithmic equation $\log _ { b } a = c$ is $b ^ { c } = a$. Applying this to $\log _ { 2 } x = 3$, we get $2 ^ { 3 } = x$.

Write the Equation in Its Equivalent Exponential Form 3=log⁡2x3 = \log _ { 2 } x3=log2​x

Write the Equation in Its Equivalent Exponential Form $3 = \log _ { 2 } x$