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\[2 \int \int y(t)dtdt+\int y(t) \, dt=\sin (x)\]
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where does the x come from? should it be sin(t) are you supposed to find y(t)
sorry, \[2 \int \int y(t)dtdt+\int y(t) \, dt=\sin (t)\]
Where are there two dts?
Err why rather.
I mean I suppose it's fine to double integrate, but I've never seen that before..
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im guessing its like the inverse of the 2nd derivative let u(t) by the result, then u'' = y(t)
double integral with same variable , I believe
Or sorry rather you're saying that u'(t) + 2u(t) = sin(t) where u''(t) = y(t)
yeah
So solve the differential for u(t), then differentiate it twice to find y?
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Ok, so it's just linear differential from here
Yep
Thank you much to both of you
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