Can someone show me how to find e to the power of (ln 5) thanks?

Answer 1

e^(ln5)=x . Now express this in log form by thinking of ln(5)
as just an exponent.

lnx=ln5 so obviously

x=5.

Answer 2

Let's say ln(5) = e to the power of x = 5 here ln(5) = x
Then e to the power of ln(5) = e to the power of x = 5

Answer 3

Let X = e^(ln 5)
Take the ln of both sides.
ln X = ln [e^(ln 5)] = ln 5 * ln e = ln 5 * 1 = ln 5
Take the anti-ln of both sides.
Therefore, x = 5, that is, e^(ln 5) = 5.

Answer 4

Remember the property of logs? It applies here too! That is,

e^(ln x) = x

because e^x and ln(x) are inverses of each other: e^ln x = x, so

e^(ln(5)) = 5