y"-2y'=e^xSinx, y2-2y1=e^xSinx, d^2y/dx^2-2dy/dx=e^xSinx Part2 #Variationofparameters Lk,09

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y"-2y y"-2y'=e^xSinx, y2-2y1=e^xSinx, d^2y/dx^2-2dy/dx=e^xSinx Part1 #Variationofparameters Lk,09
Given that y=e^xsinx, show that d²x/dx² - 2dy/dx - 2y = 0 (Derivative) Given that y=e^xsinx, show that d²x/dx² - 2dy/dx - 2y = 0 (Derivative)
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