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How to find Laplace of tsin(t) ??
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@experimentX
Here you come..
Equation Editor is not working for me.. :(
\(t \cdot sin(t) \)
\[ \int_0^\infty t \sin(t) e^{-st}dt = \lim_{t \to \infty } t \int e^{-st}\sin(t)dt - \int_0^\infty dt \int e^{-st} \sin(t)dt \]
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Are you seeing it??
yes ...
What the hell!! I am not seeing your latex..
:O
let me post you full worked solution.
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Wait wait..
Let me use another browser once..
How you have taken Limit t tends to infinity there??
And on last integral, should we not take limits 0 to infinity there??
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I decided not to evaluate that integral ...
|dw:1390146117240:dw| for 0, since there is zero ... it goes to zero ... the only term left is infinity ... just take limit infinity for it.
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