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derivative of 2^u
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\[\frac{ d }{ du }2^{u}=u2^{u-1}\]Do you need the whole proof or just that?
just this
I thought u had to have ln of something?
No, not on this function.
hmm so if it was \[2^sinepix\]
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Do you mean?
y=2^(sine)(pi)(x)
|dw:1365204474198:dw|
hello?
\[\frac{ d }{ dx }2^{\sin(\Pi x)}=\sin(\Pi x)2\]
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No sorry, thats not the answer I was asking it that was the derivative you want. The answer is:
yes that's the derivative but without parenthesis
\[\frac{ d }{ dx }2^{\sin(\Pi x)}=\sin(\Pi x)\cos(\Pi x)2^{\sin (\Pi x)-1}\]
Oh no if it is without the parenthesis then:
I got it thank u
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Ok :)
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