Find derivative with respect to x.
\[\frac d{dx}f(x)=\lim_{h\to 0}\frac{f(x+h)-f(x)}{h}\] :)
The question is in the attachment!
just pull the bottom up and you have a 3term product rule
Yup....dont know the thre term product rule...Can ya give me??I know upto 2 product rule!!
*three
\[y = a^2b^{-3}c^{-4}\] \[y' = 2ab^{-3}c^{-4}-3a^2b^{-4}c^{-4}-4a^2b^{-3}c^{-5}\]
the product rule just makes "n" copies and runs a derivative on one term in each
In terms of x and n(s)!!
i used abc as the functions ... since they are all linear to begin with they just pop out 1s so just follow the pattern
k...any easier method???shorcut??
It'll be laborius for competitive xams!!
\[f=g_1g_2g_3...g_n\] \[f'=(g'_1g_2g_3...g_n)+(g_1g'_2g_3...g_n)+(g_1g_2g'_3...g_n)+...+(g_1g_2g_3...g'_n)\] calculating things IS laborious :) you can go with expanding the bottom and running the quotient
Can substitution help here??
lol, i substituted with abc ... so if youre not into that then no
k....then dat will do,I guess....tnx
good luck ;)
tnx agn!!Cheers!
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