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\[\int\limits_{}^{} 2r* \sin(2r)\]
what do you think about this one?
We have to use integration by parts
that's correct
\[\int\limits_{}^{}usin(u)\]
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u being 2r
no need for unnecessary substitution.
??
oh ok
no need to substitute it. just take the 2 out.
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is the antiderivative of sin(2r) is -1/2(cos(2r))?
yes!
okay
r/2 * cos(2r) + cos(2r)/2
something went wrong >.<
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\[\int 2r\sin(2r)dr = -r\cos(2r) -\int -\cos(2r)dr\]
wait let's break this apart
uv= r * (-1/2) cos(2r)?
There's a 2 too.
how?
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where?
2r sin(2r)
OH
oops
u = 2r dv = sin(2r) dr
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