Mathematics, 12.03.2020 23:30 johnthevarietyboy200

Discuss the existence and uniqueness of a solution to the differential equation (7 plus t squared )y double prime plus t y prime minus y equals tangent t7+t2y′′+ty′−y=tant that satisfies the initial conditions y (4 )equals Upper Y 0y(4)=Y0, y prime (4 )equals Upper Y 1y′(4)=Y1 where Upper Y 0Y0 and Upper Y 1Y1 are real constants.

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