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Lim (x-->inf) (e^3x -e^-3x)/ (e^3x+e^-3x)
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Can I divide the top and bottom with an e^3x.
e^x(1-(-1))?
yes and then e^(-3x) tends to zero and hence the limit of the question is 1
Thank you
welcome dear
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Can you help with another one?
I am really not liking or understanding exponential functions and their derivatives
if possible i will
Lim as x approaches 2+ e^3/2-x
Can we do something like cube root of e raised to the x-2?
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can u write the complete question please
lim(x->2+) of e^(3/(2-x))
it tends to 0
Any way to solve it to show that?
see 3/(2-x) tends to - infinity and hence e^(-infinity)--->0
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Ahhhhh never looked at it that way.
Thank you again.
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