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How do I approach this: integral of sin(pi x)cos(pi x) dx?
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u sub
\[=\int\limits_{ }^{}\cos(\nu x) d(\sin(\nu x) *1/\nu=...\]
suppose to be: pi*x... something wrong with my table :)
I tried u = sin(pi x) and came up with 1/2 sin^2 (pi x) +c ?
should be 1/(2pi)
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Let\[u =\sin (\pi x) dx\]\[du/\pi =\cos (\pi x) dx\]
right... so your answer should have 1/2pi not just 1/2 right?
I am not sure what you guys are referring to 1/2 and sin^2?!
Oh, you mean, after the integration.
\[(\pi/2)\sin ^{2}(\pi x)\]
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Ok the answer is (1/2pi)*sin^2 (pi x) +C Please verify as i feel that its still not right. Thankyou
You have to say what you think is wrong. I showed the basics of the works.
Actually it should be\[(1/2\pi)\sin ^{2}(\pi x) + C\]
Thank you.
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