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Is there a chain rule method to differentiate sin(2x), rather than using the conventional 2sinxcosx???
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\[\frac{ dsin(2x) }{ dx }=\frac{ dsin(2x) }{ d(2x) }\frac{ d(2x) }{ dx}=\cos(2x)·2\]
I think the way CarlosGP did it is usually considered the "conventional" way.
which is, in fact, the chain rule. Starting with sin(2x)=2sin(x)cos(x) is a bit more complex and unnecessary. It is like finding the derivative of sin(x) through sin(x)=sqrt[(1-cos(2x))/2]
its really awkward to read!
how 2 xpand ur ans vertically??
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Oh....got..it!!
TNX
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