Simplifying the Evaluation of lne^x Using Logarithmic Properties

lne^x

To evaluate lne^x, we can use a property of logarithms: log base a of a^b = b

To evaluate lne^x, we can use a property of logarithms: log base a of a^b = b.

In this case, a is e (the natural logarithm base) and b is x. Therefore, we have:

lne^x = x

So, lne^x simplifies to just x.

More Answers:

Mastering Logarithmic Expressions: Simplifying e ln(x) to x
Simplifying the Expression: e^x * e^y using Exponent Properties
Understanding the Exponential Function e^xy: Definition, Breakdown, and Applications

Error 403 The request cannot be completed because you have exceeded your quota. : quotaExceeded

Share:

Recent Posts

Mathematics in Cancer Treatment

How Mathematics is Transforming Cancer Treatment Mathematics plays an increasingly vital role in the fight against cancer mesothelioma. From optimizing drug delivery systems to personalizing

Read More »