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Just wanted to check my answer. Find the derivative of y = (e^x)(sin2x) is it = ((e^x)(cos2x))(-sin2x) ?
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\[y'= e^x \cdot \sin(2x)+e^x \cdot \cos(2x)\cdot2\]
product rule would apply
ahh okay, I was using the chain rule. thank you!
sorry, if you're still around, where did the last 2 come from? after cos2x?
chain rule (sin x)' = cos x (sin 2x)' = 2*sin2x
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sorry \[(\sin 2x)' =\cos 2x \times \left( 2x \right)'\\ = 2 \cos2x\]
ahhh okay that makes sense, thanks again!
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