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Inverse Laplace Transformation of Inverse Tan function |
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| Nov3-09, 12:28 AM | #1 |
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Inverse Laplace Transformation of Inverse Tan function
1. The problem statement, all variables and given/known data
Take the Inverse Laplace Transform of F(s) where F(s)=((s)(tan-1(1/s))) 2. Relevant equations 3. The attempt at a solution i know that f(t)=L-1(F(s))=(-1/t)L-1(F'(s)) and d/ds(1/tan-1(x))=1/x^2 +1 but the example i'm given with an inverse laplace of tan-1 is way prettier than this problem. hint? |
| Nov3-09, 03:35 PM | #2 |
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Well, the first thing to note is that
[tex]\tan^{-1}\left(\frac{1}{s}\right)=\cot^{-1}{(s)}.[/tex]Do you know the convolution theorem? Also, if you're not going to use latex, please use the "sup" and "sub" buttons (they're the buttons that look like [tex]\text{X}^2[/tex] and [tex]\text{X}_2[/tex]). And make sure you use parentheses for the denominators of fractions. That said, I highly recommend you learn at least some basic latex. It's not very difficult. |
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| inverse laplace, inverse tan, laplace transform, laplace trig fn |
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