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How do you differentiate y=cospixsinpix
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first reduce the trig. function
Would this use the product rule?
Yes
I'm tempted to use this: \(\sin(2x) = 2\sin(x)\cos(x)\), entirely avoiding the Product Rule for the derivative.
\[y=\frac{2\cos \pi xsin \pi x}{2}\] \[y=\frac{sin2 \pi x}{2}\] now apply chain rule
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\(\cfrac{d}{dx} (\cos \pi x)(\sin \pi x)\) Differentiating by using Product rule : \(\large\cos(\pi x)(\cos \pi x ) \ pi + \sin \pi x (-\ sin \pi x ) \pi\)
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