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Mathematics 13 Online
OpenStudy (softballgirl372015):

Please help! I need to use the chain rule to solve this problem.

OpenStudy (softballgirl372015):

OpenStudy (anonymous):

derivative , right ?

OpenStudy (softballgirl372015):

Yup!

OpenStudy (anonymous):

4sin^3x sec^2(4x) + tan4x 3sin^2x cos x

OpenStudy (softballgirl372015):

Oh! I didn't know that you could use the product rule for this problem. Thanks!! :)

OpenStudy (anonymous):

They both have "x" with them so product rule applies here along with the chain rule. like sin^3x

OpenStudy (softballgirl372015):

Okay. I understand it now. Thanks so much for your help! :)

OpenStudy (zale101):

Use the product rule which states \[(uv)' = vu' + uv' \] then when you take the derivative of sin^3x you'll get (3sin^2x)*(cosx) you'll do the chain rule where you have to take the derivative of the outer and then multiply it by the inner derivative. Same goes to tan 4x, you take the derivative of the outer sec^2 4x and multiply it by the derivative of 4x which is 4. (sec^2 4x) *(4)

OpenStudy (anonymous):

You are welcome. @Softballgirl372015

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