Question

lne^-5

Answer 1

\[\ln a=b \\ then \\ e^b=a\]
am i right?

Answer 2

confused a little...

Answer 3

ln equals log base e
\[\log_{e} a=b \\ \\ equals \\ \ln a=b\]

Answer 4

do u know the properties of log?

Answer 5

honestly i dont know..

Answer 6

well...
@satellite73

Answer 7

hahahaha why did you call him???

Answer 8

@Mimi_x3

Answer 9

well, what do you need help with since you tagged me?

Answer 10

MY QUESTION...

Answer 11

What do you want to do with \(lne^{-5}\)?

Answer 12

simplify

Answer 13

please

Answer 14

dont give me the answer.. help me work it out if you can

Answer 15

\(lne^{-5}\) => \(-5ln(e)\)

Answer 16

I am not sure if this is a correct way of doing it..haven't touched logs in a while..

Answer 17

hha okay! well thank you.. is there a formula you used?

Answer 18

There is I suppose; but I cannot remember it.

Answer 19

@lgbasallote: might know!

Answer 20

okayyy! thanks so muchh

Answer 21

@Mimi_x3 @clcboo123 what's the problem?

Answer 22

What is the formula for.. \(lne^{-5} => -5lne\)
?

Answer 23

@lgbasallote

Answer 24

mimi typed the question for you....

Answer 25

\[\ln e^{-5} = -5\]
according to
\[\ln e^a = a\]
this is a logarithmic property

Answer 26

Wait I got it lol
\(logA^{n} = n*logA\)

Answer 27

but if you want long way...
\[\large \ln e^{-5} \implies -5 \ln e \implies -5 (1) \implies -5\]

Answer 28

thank you both!!!! :)

Answer 29

the same way i mentioned lol; she did not want the answer (:

Answer 30

You're Welcome!

Answer 31

lol it's an automatic property

Answer 32

i wasnt giving the answer haha