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How to find the derivative of: f(x) = x^3(x − 7)^2
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product rule is my first impression
product rule and chain rule
assuming its a product to begin with, and not a confuddled exponent
how would I go about starting... im sorry, i am terrible at math haha
\[D[fg]=f'g+fg'\]
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x^2(5x-7)(5x-7) something like that?
..... maybe. but i cant see it as that yet
(x-7)*
i probably messed up, what did you get?
f(x) = x^3 * (x − 7)^2 f'(x) = x'^3 * (x − 7)^2 + x^3 * (x − 7)'^2 f'(x) = 3x^2 * (x − 7)^2 + x^3 * 2(x − 7)(x − 7)' f'(x) = 3x^2 * (x − 7)^2 + x^3 * 2(x − 7)(1)
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just follow the definition of a product rule ....
and notice the chain rule pops out that (x-7)'
yeah alright let me see
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