limit of cosh and sinh

azreal

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Nov 2, 2013
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I want to show that for all \(\displaystyle k \in \mathbb{N}\)
\(\displaystyle \lim_{t \rightarrow \infty} t^{-k} cosh(t) = \lim_{t \rightarrow \infty} t^{-k} sinh(t) = \infty \)
I've tried to use the definition of cosh and sinh, but this didn't get my very far...
 
I want to show that for all \(\displaystyle k \in \mathbb{N}\)
\(\displaystyle \lim_{t \rightarrow \infty} t^{-k} cosh(t) = \lim_{t \rightarrow \infty} t^{-k} sinh(t) = \infty \)
I've tried to use the definition of cosh and sinh, but this didn't get my very far...
How far did you get? Please show your working. Thank you! ;)
 
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