Intregal of e^(-2t).dt between 0 and infinity
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Intregal of e^(-2t).dt between 0 and infinity

[From: ] [author: ] [Date: 11-04-30] [Hit: ]
......
can anyone help me in this q please ??

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The indefinite integral will be: =1/2 e ^-2t

when t = 0 the function = 1/2
when t = infinity the function = A very very small number!

1/2 - ~0 = 1/2

So I think the answer is 1/2, but I'm not sure. But my integral at the start is definitely correct.

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∫e^(-2t)dt=(-1/2)e^(-2t)
=(-1/2)[e^(-∞)-e^0]
=(-1/2)(0-1)
=1/2
1
keywords: infinity,dt,and,Intregal,between,of,Intregal of e^(-2t).dt between 0 and infinity
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