Can someone help me develop the mac Laurin series of (x-x^2)/(1+3)^3 and find An?
so, is it really (x-x^2)/(1+3)^3 ? that just comes out to (x-x^2)/64 .... or have you done any typing error?
That's what is written
for Maclauren series, you basically find f(0),f'(0), f" (0) ....and so on... could you find those ?
\[(x-x^2)/(1+x)^3\]
It's a series of form \[\sum_{n=0}^{\infty} a _{n}x ^{n}\]
But I'm not sure how to procede
you basically need these f(0),f'(0), f" (0) ....and so on... cold you find f'(x) first?
I Use the quotient rule over and over ?
yes, i guess thats the only way...the hard way....
but you'll plug in x=0, that simplifies things alot...
Well it's to find the nth term...I'm not sure how to procede though .. I mean in an easier way to get to the nth term
i couldn't think of easier way......just quotient rule everytime you differentiate...
Ive been trying but I can't seem to make it there .. I've been able to solve others but Maclaurin series are tough for me Would you know any type of .. ''Maclaurin series for dummies'' type of sites? lol
lol ok...have you tried khan academy ? i haven't used it, but i hear its good https://www.khanacademy.org/math/calculus/sequences_series_approx_calc/maclaurin_taylor/v/maclauren-and-taylor-series-intuition
Thanks a Lot! I'll give it a shot .. And keep practicing .. Thanks Again!
cool, welcome ^_^
Join our real-time social learning platform and learn together with your friends!