Find the integral: 1/((1-u^2)^2)
u=sin(theta)
if u want the original problem, here it is: x=tsint y=tcost 0<=t<=1, find the Arc length
I would probably use partial fractions - factorize that diff of squares on the bottom
top is already 1, not gona be usefull
the simple one is this, after the work u get integral of sec^3(theta), that's wat im stuck on
integrals are not my strong suit... I've always found that it's the type of thing you need to practice to get good at... As for Wolfram, it uses u = tan(x) for me when I enter the equation at first, dunno how you got hyperb sin :-S
idk either, but it did so im confused lol
nono, dont put the equations in, the half way worked,
charron, put in integral of sec^3theta,, how am i suupose to get that answer=/ im pretty sure i cant nor will the teacher as me to that lol
wow, yeah, that's a nice one lol
im guessing wolfram is only giving his SUPER PRO answers.... oh well im fudge my quiz friday lol
http://www.wolframalpha.com/input/?i=integral%3A+1%2F%28%281-u%5E2%29%5E2%29 that solves the integral partial fractions then just substitution
anser r right, but no clue, well im close this- ty for helping guys
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