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Integral SOS!
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\[\int\limits \sin \sqrt{(2x+1)}dx\]
it's the sin of this root
\[\sqrt{2x+1}=t\]
yeah I did that, and from there I got stuck....
hint: try this substitution: \[2x + 1 = {t^2}\]
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oh no, why?
I got almost the answer, beside 2 as the coefficient
okay\[\sqrt{2x+1}=t ---->(2x+1)= t^{2}--->2dx/dt=2t\]
\[dx=tdt\]
we can rewrite your integral as below: \[\int {t\sin t\;dt} \]
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\[\int\limits tsintdt--> now \ use \\ integration \ by\ parts\]
LIATE<---follow this order
I didn't get why 2dx/dt=2t
oh wait
|dw:1427364321419:dw|
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