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integrate cos(pi/x)/x^2 from [2,infinity]
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the answer is 1/pi im just not sure on the process
\[\cos(\pi/x)/x^2\] Use u substitution with u being pi/x so that du = \[-\pi/x^2 dx\].
ok thanks!
ok so i substituted in u and du but my solution was 1 where -(sin(pi/infinity)-sin(pi/2)
*is equal to one
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you forgot about pi \[du = -\pi/x^{2} dx\] so \[dx = -x^{2}/\pi du\] \[\rightarrow -1/\pi \int\limits_{2}^{\infty}\cos(u) du\] after integrating, you get 1/pi
thanks so much!
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