Mathematics
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OpenStudy (luigi0210):
Find the derivative of..
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OpenStudy (luigi0210):
\[\LARGE y= sinh(coshx)\]
OpenStudy (fibonaccichick666):
Do you know the product rule?
OpenStudy (luigi0210):
I do, but hmm you sure it would be used here?
OpenStudy (fibonaccichick666):
read that wrong
OpenStudy (fibonaccichick666):
Chain rule?
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OpenStudy (luigi0210):
So just to verify.. it would be
\[\LARGE y'=sinh*cosh(cosh~x)\]
Right? Seems a bit simple
OpenStudy (luigi0210):
Just wasn't sure ._.
OpenStudy (anonymous):
That's correct.
OpenStudy (fibonaccichick666):
yea, I concur
OpenStudy (luigi0210):
Alright, thanks guys!
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OpenStudy (kainui):
Just make sure you write sinh(x) not sinh. Just a typo I'm sure.
OpenStudy (fibonaccichick666):
^yes second that from Kainui
OpenStudy (luigi0210):
Whoops, forgot my x >.<
OpenStudy (anonymous):
\[\sinh x=\frac{ e^{x}-e ^{-x} }{ 2 }\]
OpenStudy (fibonaccichick666):
it happens
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OpenStudy (anonymous):
\[coshx=\frac{ e^x+e^-x }{ 2 }\]
OpenStudy (anonymous):
can u solve it now
OpenStudy (fibonaccichick666):
^That doesn't really help here g17, that would be one nasty x value
OpenStudy (anonymous):
@FibonacciChick666
thn u can not differentiate it
OpenStudy (anonymous):
u have to use these values
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OpenStudy (fibonaccichick666):
it's just chain rule @g17
OpenStudy (anonymous):
yeah
OpenStudy (fibonaccichick666):
sub u=cosh x du=sinhx then solve
OpenStudy (fibonaccichick666):
but the sub like that would be nasty
OpenStudy (anonymous):
but should know first wat is the value of sinh or cosh
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OpenStudy (anonymous):
i mnot saying to substitue loll
first differ.. nd thn put the valuesloll
OpenStudy (fibonaccichick666):
oh, I thought you were implying subbing the e^x forms
OpenStudy (fibonaccichick666):
You don't even need that definition for this problem though