Find the integral of (cos^2(x))((cosxsin^2n+1)*(pi/2*sinx)+(sinxsin^2n+1)(pi/2*cosx)) from 0 to pi/2
Input it more clearly.
\[\int\limits_{0}^{\pi/2}\cos ^{2}x(\cos x \sin ^{2n+1}(\frac{ \pi }{ 2 }sinx)+sinxsin ^{2n+1}(\frac{ \pi }{ 2 }cosx))dx\]
Go Wolfram.
I don't have the first clue on how to use that
Wolfram sucks these days :(
How?
Thats what happens with all these free awesome programs
Well, I don't think it even has CAS. I don't use it though.
Well if you wanna see the steps then you gotta have membership
Well, I'd expect them to do that.
Ummm this is an annoying function. @Skip2mylou426 what r u currently studying?
Wolfram was the best matrix calculator .........
was?
Think it's always been Matlab......
Welll ya Dont have matlab. I used to have mathematica but my comp broke down so dont have it no more :(
@Skip2mylou426 I think the integral can't be evaluated easily because of the form sin(acos(b))
@swissgirl Yeah, if you're into coding, you'll fancy Matlab.
I guess he went to the lou :)
I was trying to type that monstrosity into Wolfram. Epic fail. It didn't work at all.
http://www.wolframalpha.com/widgets/view.jsp?id=dc816cd78d306d7bda61f6facf5f17f7 This might help too
OMG IK THAT
It always happens to me
There is no free CAS engine...........unless you can hack. Otherwise, get your pen and paper.
wait let me try wolframming it for u
A little rusty on the calculus. I haven't taken calc in 3 or 4 years unfortunately
What course are u taking now?
@swissgirl No point. The integrand has the form of a switch variable 'n' which would leave the answer not numeric, but algebraic........which requires a CAS software.
It's called Problem Solving. It's a combination of every type of math course that could've possibly been taken.
FUNNNNNN :)
haha not quite. He only gives us 1 point per problem solved. All work is required and 500 points are needed to get an A. Class has one month left (halfway done) and I have 178 points right now. KILL ME.
I don't see the point in putting that into an integral. The integrand can be simplified though....it just looks ugly.
|dw:1372916840241:dw|
Join our real-time social learning platform and learn together with your friends!