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f(x) = ln(49 sin^2 x) f'(x) = ? Would it be (1/49 sin^2x) * (49)(2sinx)(cosx)
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Looks about right to me.
can i get rid of 49's 2sinxcosx/sin^2x
Yes, you can.
thanks
Let's see: After you cancelled the 49, it turns into 2(sin x)(cos x) / (sin x)(sin x), right?
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What else can you cancel?
Well, guess I won't ask the obvious and give it to you straight out. 2(cos x)/(sin x) = 2(cot x) (Look at the trigonometry identities!)
Good point. I didn't think to go further with it.
Thanks for the help!
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