Solution-Determining the differential equation

Determining the differential equation

Reference no: EM131396986

Show that for any c ∈ R, the function y(t) = ct+c2 is a solution to the differential equation for t ≥ -2c; that if c = -1, then the solution y(t) satisfies the initial condition, and that in this case y(t) = y1(t); and that there is no choice of c that makes y(t) equal to y2(t).

Reference no: EM131396986

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Determining the differential equation : Show that for any c ∈ R, the function y(t) = ct+c2 is a solution to the differential equation for t ≥ -2c; that if c = -1, then the solution y(t) satisfies the initial condition, and that in this case y(t) = y1(t); and that there is no choice of c..

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Determining the differential equation

Reference no: EM131396986

Reference no: EM131396986

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