Solve the equation. Use natural logarithms. When appropriate, give solutions to three decimal places unless otherwise indicated.
-$\ln \mathrm{e}^{3 \mathrm{x}}=\pi \quad$ (Give the exact solution.)
A) $\{3 \pi\}$
B) $\{\pi-3\}$
C) $\left\{\frac{\pi}{3 e}\right\}$
D) $\left\{\frac{\pi}{3}\right\}$

Question

Quizplus · Accepted Answer

The equation simplifies to $3x = \pi$, leading to $x = \frac{\pi}{3}$.

Solve the Equation ln⁡e3x=π\ln \mathrm{e}^{3 \mathrm{x}}=\pi \quadlne3x=π (Give the Exact Solution {3π}\{3 \pi\}{3π}

Solve the Equation $\ln \mathrm{e}^{3 \mathrm{x}}=\pi \quad$ (Give the Exact Solution $\{3 \pi\}$