Question

Which of the following equations is equivalent to the logarithm equation below E^x=4 A.x=log(10)^4 B.x=In^4 C.x^4=e D.Inx=4

Answer 1

Solving the exponential function, the resulting logarithmic expression is:

x = ln(4).

How to solve an exponential function?

Considering an exponential equation involving Euler number e, the expression is solved applying the natural logarithm ln, which is the inverse function to the exponential function, to both sides of the equation.

Hence:

$e^{x} = 4$

Applying ln to both sides:

$\ln{e^x} = \ln{4}$

Since ln and e are inverse, we can isolate x, hence:

$x = \ln{4}$

More can be learned about exponential functions at brainly.com/question/25537936

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