If $3 = e ^ { - 0.002 x }$ , then x is $\frac { \ln 3 } { 50 }$ .

Name: If $3 = e ^ { - 0.002 x }$ , then x is $\frac { \ln 3 } { 50 }$ .
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Quizplus · Accepted Answer

To solve for $x$, you would take the natural logarithm of both sides, resulting in $ \ln(3) = -0.002x $. Solving for $x$ gives $ x = -\frac{\ln(3)}{0.002} $, not $\frac{\ln(3)}{50}$.

If 3=e−0.002x3 = e ^ { - 0.002 x }3=e−0.002x , Then X Is

If $3 = e ^ { - 0.002 x }$ , Then X Is