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how to differentiate sin^2(2x+1)
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Let sin(2x+1) = u then dy/dx = 2u du/dx = 2sin(2x+1) d(sin(2x+1))/dx
If you know the chain rule,then it's awesome.
i know the chain rule but am getting 4sin(2x+1)
answer given is 2sin(4x+2)
it should be 4cos(2x+1) .. oh my god
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It is because : \[2\sin(x) \cos(x) = \sin(2x)\]
Answer is right..
thank you waterineyes i got my answer :D
\[\frac{d}{dx}\sin^2(2x + 1) \implies 2\sin(2x + 1) \cdot \cos(2x + 1) \cdot 2\] \[\implies 2 \cdot 2\sin(2x + 1) \cos(2x + 1) \implies 2 \sin(2(2x + 1)) \implies 2 \sin(4x+2)\]
You are welcome dear..
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