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solution of the equation y 39 39 y 39 6y 0
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Solution of the equation y'' - y' -6y = 0
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Answer to a math question Solution of the equation y'' - y' -6y = 0
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Solve linear ODE
$:{\quad}y=c_{1}e^{3t}+c_{2}e^{-2t}$
$y=c_{1}e^{3t}+c_{2}e^{-2t}$
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I have a complex function I would like to integrate over. I can use two approaches and they should give the same solution. If I want to find the contour integral β«πΎπ§Β―ππ§ for where πΎ is the circle |π§βπ|=3 oriented counterclockwise I get the following: β«2π0π+3πππ‘β―β―β―β―β―β―β―β―β―β―β―β―β―β―β―β―β―π(π+3πππ‘)=β«2π03π(βπ+3πβππ‘)πππ‘ππ‘=18ππ If I directly apply the Residue Theorem, I would get β«πΎπ§Β―ππ§=2ππRes(π,π§=0)=2ππ
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