Question

What is ln e^-6? please with steps!

Answer 1

1/e^6. an that can be approximated.

Answer 2

There is property of logarithm where \(\log(x^n) = n\log(x)\)

Try apply that property.

Answer 3

You should have \(-6\cdot\ln(e)\)

Answer 4

where do you see a log here though?
And it is not stated to be equal to anything (not equal to any other side of the equation... and there is no equation)...

you know what I mean?

Answer 5

Looks like you need help with this question too.

Answer 6

From this property , we have \(\ln(e^{-6}) ~~~\Longleftrightarrow~~~-6\ln(e)\)

And I'm sure you know what \(\ln(e)\) is, do you? @coconuttree

Answer 7

yes 1

Answer 8

Right, so we have \(-6\cdot1 = \boxed{-6}\)

Makes sense so far?

Answer 9

yes very much so

Answer 10

I didn't see the "ln" of e^(-6). sorry.

Answer 11

I though ti is just e^(-6).

Answer 12

soury