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find the derivative y=(x^3 lnx)^4
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First step is the easiest. Find the derivative of the outer shell. This will give us 4*(x^3*ln(x))^3. Next we are going to multiply that by the function inside the parentheses. Using the product rule, what is the derivative of the inside?
(3x^2 * 1/x)
im not sure if i did that right. nat logs throw me off.
whoops. one sec. forgot to do the product rule.
No worries! Another way that might help you thinking about this problem is to just instead distribute the exponent. That is probably easier than the method I showed you above. If you distribute the power you will get x^(12) * ln(x)^4 if that is any easier on you
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so is the answer: \[4(x ^{3} lnx)^{3} (3x ^{2}lnx+x ^{2})\]
You got it :)
Awesome. Thanks man.
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