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Let calculate the values of integral. For α>0.
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Let calculate the values of integral. For \(\alpha > 0\) \[\int\limits_{0}^{\infty} -x e^{- \alpha x} dx\]
use product rule : (uv)'=u'v+uv' let u=-x and dv=e^{-ax}dx make this substitution and use the above product rule
is this for Laplace transform? :)
how about this \[-\frac{ 1 }{ \alpha^2 } \left( - \alpha x - 1 \right) e^{- \alpha x} |_{0}^{\infty}\]
no isn't :)
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@myko
hbu @RadEn ??
use the table integral, the result of that integration is |dw:1362749523978:dw|
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