# How to solve for ln(x)

Are you trying to learn How to solve for ln(x)? If so, you have come to the right place. Solving the Logarithmic Equation 5*ln(x) = 10

We know x = ln(e^x) for all x in the real numbers then we substitute the expression for x above into the equation (in the Q) and obtain. ln(x) + ln(e^x) = 1 (from substitution from definition above) Equivalently. ln(xe^x) = 1 (log rules)

Deal with mathematic questions

You can get math help online by visiting websites like Khan Academy or Mathway.

Get mathematics support online

You can get math help online by visiting websites like Khan Academy or Mathway.

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## Logarithms 12

x=e^2 Base-e cancels out with the natural log (ln) function, so we can apply it to both sides. We get e^(lnx)=e^2 cancel(e)^(cancel(ln)x)=e^2 Notice base-e and ln cancel, and we're left with x=e^2 as our final answer. Hope this
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