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lim x -> inf tanhx?
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\[\lim_{x \rightarrow \infty} tanhx\] where tanhx is hyperbolic tan
Wait I might have it.. \[tanhx = \frac{ sinhx }{ coshx }\]
\[= \frac{ \frac{ e^x-e ^{-x} }{ 2 } }{ \frac{ e^x+e ^{-x} }{ 2 } }\]
Isn't there an identity on this? I think it equals 1..
hmm not looking for the answer, just the method
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Graphically?
And the way you approached it algebraically is correct so far
Ah nvm I found the answer
Just factored out an e^x and took the limit from there.
Nvm. And alrighty
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