Write the exponential equation $e ^ { 10 } = 22026.4658 \mathrm {~K}$ as a logarithmic equation.
A) $\ln$ $22026.4658 \mathrm {~K} = 10$
B) $\ln$ $22026.4658 \mathrm {~K} =$ $20$
C) $\ln$ $10 = 22026.4658 \mathrm {~K}$
D) $\ln$ $10 \mathrm {~K} =$ $44052.9316 \mathrm {~K}$
E) $\ln$ $44052.9316 \mathrm {~K} = 20$

Question

Quizplus · Accepted Answer

The logarithmic form of $e^{10} = 22026.4658$ is $\ln(22026.4658) = 10$, where $\ln$ denotes the natural logarithm, the inverse of the exponential function $e^x$.

Write the Exponential Equation e10=22026.4658 Ke ^ { 10 } = 22026.4658 \mathrm {~K}e10=22026.4658 K

Write the Exponential Equation $e ^ { 10 } = 22026.4658 \mathrm {~K}$