Write the logarithmic equation in exponential form. $\ln ( 295 ) = 5.687 \ldots$
A) $e ^ { 5.687 \cdots } = - 295$
B) $e ^ { 5.687 \ldots } = 295$
C) $e ^ { - 5.687 \cdots } = - 295$
D) $e ^ { 5.687 \ldots } = \frac { 1 } { 295 }$
E) $e ^ { - 5.687 \cdots } = 295$

Question

Write the logarithmic equation in exponential form.   $\ln ( 295 ) = 5.687 \ldots$ 
A) $e ^ { 5.687 \cdots } = - 295$
B) $e ^ { 5.687 \ldots } = 295$
C) $e ^ { - 5.687 \cdots } = - 295$
D) $e ^ { 5.687 \ldots } = \frac { 1 } { 295 }$
E) $e ^ { - 5.687 \cdots } = 295$

Quizplus · Accepted Answer

The logarithmic equation $\ln(295) = 5.687\ldots$ in exponential form is $e^{5.687\ldots} = 295$, where $e$ is the base of the natural logarithm.

Write the Logarithmic Equation in Exponential Form ln⁡(295)=5.687…\ln ( 295 ) = 5.687 \ldotsln(295)=5.687…

Write the Logarithmic Equation in Exponential Form $\ln ( 295 ) = 5.687 \ldots$