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Find the indefinite integral.
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found it.
\[\int\limits_{?}^{?}[e ^{-t} \sin(t)i + e^{−t} \cos(t)j ]dt\]
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disregard the question marks
Well, you can split up the integral, and then wolfram reveals something not too horrible, but I'm not sure how to solve this without some guess work.
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\[\frac{ e^{-t} }{ 2 }[-\sin(t)-\cos(t)]i+\frac{ e^{-t} }{ 2 }[-\cos(t)+\sin(t)]j\] I only don't understand how its over "2"
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