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Mathematics
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easy chain rule problem
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back from winter break and having a brain fart: problem is: f(x)= \[\tan^3(5x)+\sin(7x^3-2x+1)\]
for the second half, the sin part, I got it's derivative to be \[\cos(7x^3-2x+1)(21x^2-2)\]
is that right so far?
so basically I just need to know the derivative of the tangent part
nevermind, figured it out!
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correct
3tan^2(5x)* d/dx(tan5x) =3(sin^2 (5x)/cos^2(5x))(sec^2( 5x)*5) =15(sin^2 (5x)/cos^2(5x)(1/cos^2(5x) =15(sin^2 (5x)/cos^4(5x)
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