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derivative of g(x) = (2ra^(rx)+n)^p ?
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pretty confused here
haha it's been a while since derivatives for me, but i'll try o.O
are r, a, n, and p constants?
the textbook answer is g'(x) = 2r^(2) p (ln a) (2ra^(rx) + n)^(p-1) a^(rx)
guess so
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i mean i got as far as p(2ra^(rx) + n)^(p-1) d/dx (2ra^(rx) + n) you know... but at that point i'm sort of at a loss as to what's next
you could use the exponential rule for 2ra^(rx) dx . . . so that would be 2ra^(rx)ln(a) + a^rx, i think.
after simplifying that's pretty close to the textbook answer, probably i messed up a little on my derivatives. i'm just missing the 2r^2 part :P
yo me too what the hell!!
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