Solve the equation for $s$.
-$\ln (\mathrm{r}+3)=\ln (5 \mathrm{~s}+1)$
A) $\ln (\mathrm{r}+2)$
B) $\ln 5-r$
C) $\frac{5}{r+2}$
D) $\frac{r+2}{5}$

Name: Solve the equation for $s$. -$\ln (\mathrm{r}+3)=\ln (5 \mathrm{~s}+1)$ A) $\ln (\mathrm{r}+2)$ B) $\ln 5-r$ C) $\frac{5}{r+2}$ D) $\frac{r+2}{5}$
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Quizplus · Accepted Answer

Since the natural logarithms on both sides are equal, we can equate the arguments: $ r + 3 = 5s + 1 $. Solving for $ s $, we get $ 5s = r + 2 $, so $ s = \frac{r+2}{5} $.

Solve the Equation For sss - ln⁡(r+3)=ln⁡(5 s+1)\ln (\mathrm{r}+3)=\ln (5 \mathrm{~s}+1)ln(r+3)=ln(5 s+1) A) ln⁡(r+2)\ln (\mathrm{r}+2)ln(r+2)

Solve the Equation For $s$
- $\ln (\mathrm{r}+3)=\ln (5 \mathrm{~s}+1)$ A) $\ln (\mathrm{r}+2)$