Solve for t or y, as appropriate.
-$$\ln ( y - 32 ) = 5 x$$
A) $\ln ( 5 x ) + 32$
B) $5 x + 32$
C) $\mathrm { e } ^ { 5 \mathrm { x } } + 32$
D) $\frac { 5 x + 32 } { e }$

Question

Quizplus · Accepted Answer

To solve for $y$, we exponentiate both sides of the equation to get rid of the natural logarithm, resulting in $y - 32 = e^{5x}$. Then, adding 32 to both sides gives $y = e^{5x} + 32$.

Solve for T or Y, as Appropriate ln⁡(y−32)=5x\ln ( y - 32 ) = 5 xln(y−32)=5x

Solve for T or Y, as Appropriate $\ln ( y - 32 ) = 5 x$