Choose the one alternative that best completes the statement or answers the question.
Solve for the indicated variable.
-$\ln \left( \frac { k } { A } \right) = \frac { - E } { R T }$ for $k$
A) $k = A e ^ { - E / ( R T ) }$
B) $k = - A e ^ { E / ( R T ) }$
C) $k = \frac { e ^ { - E / ( R T ) } } { A }$
D) $k = A \ln \left( \frac { - E } { R T } \right)$

Question

Quizplus · Accepted Answer

To solve for $k$, exponentiate both sides of the equation to remove the natural logarithm, resulting in $k = A e ^ { - E / ( R T ) }$.

Choose the One Alternative That Best Completes the Statement or Answers