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Mathematics 16 Online
OpenStudy (anonymous):

Help

OpenStudy (anonymous):

huh?

OpenStudy (abb0t):

Is this a medical emergency? If so, please call your local emergency number.

OpenStudy (anonymous):

it's math emergency

OpenStudy (anonymous):

wats ur question?

OpenStudy (anonymous):

These are the pictures that I've uploaded for my question

OpenStudy (anonymous):

oh glob, sorry i cant help, thats too hard, bye. :)

OpenStudy (abb0t):

I vaguely remember doing this, but I think you want to use the exponential form of cosh and sinh to prove it.

OpenStudy (anonymous):

Yeah, noob google series expansion of hyperbolic cosine and sine

OpenStudy (anonymous):

So sin z is equal to some summation. You multiply it by i. Work out a few terms in the summation making sure to remember that i^2=-1 and try to simplify it to look like the sinh z formula.

OpenStudy (anonymous):

how about first one??

OpenStudy (anonymous):

For -1 < p < 1 prove that \[\sum_{n=0 }^{\infty} p^{n}\cos nx =\frac{ 1= pcos x }{ 1-2pcosx + p^2 }\]

OpenStudy (anonymous):

bleh too much effort

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