Mathematics OpenStudy (anonymous):

Find the derivative of the function. g(x) = (5 + 3x)4(5 + x - x2)5 OpenStudy (anonymous):

To clarify, is this the proper equation? $g(x) = (5+3x)^{4}(5+x-x^2)^5$ OpenStudy (anonymous):

yes! OpenStudy (anonymous):

Alright, I'll get to work. Make sure you're accounting for the product rule, AND the chain rule. This is quite a problem here. OpenStudy (anonymous):

thanks so much, i'm lost in it OpenStudy (anonymous):

Start with $(5+3x)^4$ and $(5+x-x^2)^5$ individually. Find their derivatives. You need to use the chain rule. OpenStudy (anonymous):

ok OpenStudy (anonymous):

Sorry, doing chemistry stuff at the same time. Your answers should be $12(5+3x)^3$ and $5(5+x-x^2)^4 \times -2x+1$ which simplifies to: $(-10x-5)(5+x-x^2)^4$ OpenStudy (anonymous):

I'm sorry I made a mistake. the second equation's derivative is $(-10x+5)(5+x-x^2)^4$ OpenStudy (anonymous):

Using the product rule (h x j)' = h'j + hj' g' = $g' = [12(5+3x)^3 \times (5+x-x^2)^5] + [(5+3x)^4 \times (-10x+5)(5+x-x^2)^4]$ I'm sure that you can simplify this further. Have at it, and keep practicing this. Wading through these difficult dx/dy problems is key :)

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