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Solve-for-u-and-v-in-the-system-of-equations-below-u-e-2x-cos2x-v-e-2x-sin2x-0-u-e-2x-cos2x-v-e-2x-sin2x-xe-2x-sinx-where-u-and-v-are-functions-of-x-




Question Number 108180 by Ar Brandon last updated on 15/Aug/20
Solve for u and v in the system of equations below   { ((u′(e^(−2x) cos2x)+v′(e^(−2x) sin2x)=0)),((u′(e^(−2x) cos2x)′+v′(e^(−2x) sin2x)′=xe^(−2x) sinx)) :}  where u and v are functions of x
Solveforuandvinthesystemofequationsbelow{u(e2xcos2x)+v(e2xsin2x)=0u(e2xcos2x)+v(e2xsin2x)=xe2xsinxwhereuandvarefunctionsofx

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