Solve the equation. Use natural logarithms. When appropriate, give solutions to three decimal places unless otherwise indicated.
-$\mathrm{e}^{\ln (6-\mathrm{x})}=\mathrm{e}^{\ln (2+4 \mathrm{x})}$
A) $\left\{\frac{4}{3}\right\}$

B) $\left\{\frac{8}{3}\right\}$

C) $\left\{\frac{8}{5}\right\}$

D) $\left\{\frac{4}{5}\right\}$

Question

Solve the equation. Use natural logarithms. When appropriate, give solutions to three decimal places unless otherwise indicated.
-$\mathrm{e}^{\ln (6-\mathrm{x})}=\mathrm{e}^{\ln (2+4 \mathrm{x})}$
A) $\left\{\frac{4}{3}\right\}$

B) $\left\{\frac{8}{3}\right\}$

C) $\left\{\frac{8}{5}\right\}$

D) $\left\{\frac{4}{5}\right\}$

Quizplus · Accepted Answer

The Answer of Solve the equation. Use natural logarithms. When appropriate, give solutions to three decimal places unless otherwise indicated.
-$\mathrm{e}^{\ln (6-\mathrm{x})}=\mathrm{e}^{\ln (2+4 \mathrm{x})}$
A) $\left\{\frac{4}{3}\right\}$

B) $\left\{\frac{8}{3}\right\}$

C) $\left\{\frac{8}{5}\right\}$

D) $\left\{\frac{4}{5}\right\}$

Solve the Equation eln⁡(6−x)=eln⁡(2+4x)\mathrm{e}^{\ln (6-\mathrm{x})}=\mathrm{e}^{\ln (2+4 \mathrm{x})}eln(6−x)=eln(2+4x) A) {43}\left\{\frac{4}{3}\right\}{34​} B) {83}\left\{\frac{8}{3}\right\}{38​} C) {85}\left\{\frac{8}{5}\right\}{58​} D) {45}\left\{\frac{4}{5}\right\}{54​}

Solve the Equation $\mathrm{e}^{\ln (6-\mathrm{x})}=\mathrm{e}^{\ln (2+4 \mathrm{x})}$ A) $\left\{\frac{4}{3}\right\}$ B) $\left\{\frac{8}{3}\right\}$ C) $\left\{\frac{8}{5}\right\}$ D) $\left\{\frac{4}{5}\right\}$