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Converges or Diverges?
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\[\int\limits_{1}^{\infty}e ^{-x}sinxdx\]
integrate by parts, what do you get?
make u=sinx, correct? and then integrate by parts
makes no difference which you make u and which you make dv in this case, but yeah
@TuringTest I get a 0 :/ so that means that it should diverge
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what was the expression you got after integrating but before evaluating?
evaluating at infinity gives zero, but what about evaluation at 1 ?
ended up with -sinx*e^-x - sinxe^-x
yeah so evaluate the integral and you get 0-(something) which is not divergent
0-(-0.0128)
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yeah sounds right... the point is, it ain't infinity, so convergent
yes :) thanks a lot @TuringTest
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