Solve for x: $2 ^ { x } = e ^ { 3 }$
A) x = ln 2
B) x = 3 ln 2
C) x = 3 - ln 2
D) $x = \frac { 3 } { \ln 2 }$

Name: Solve for x: $2 ^ { x } = e ^ { 3 }$ A) x = ln 2 B) x = 3 ln 2 C) x = 3 - ln 2 D) $x = \frac { 3 } { \ln 2 }$
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Question

Quizplus · Accepted Answer

To solve for x, take the natural logarithm of both sides: ln(2^x) = ln(e^3). This simplifies to x ln(2) = 3. Solving for x gives x = 3 / ln(2).

Solve for X 2x=e32 ^ { x } = e ^ { 3 }2x=e3

Solve for X $2 ^ { x } = e ^ { 3 }$