Find the general solution of this ODE: dạy dy + 13 + 367 = 4t2 + 6t – 7 dt dt2 The solution will be of the form: g(t) =
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Find the general solution of this ODE: dạy dy + 13 + 367 = 4t2 + 6t – 7 dt dt2 The solution will be of the form: g(t) =
Find the general solution of this ODE: dạy dy + 13 + 367 = 4t2 + 6t – 7 dt dt2 The solution will be of the form: g(t) = Cyı(t) + Dyz(t) + yp(t) so use C and D as the arbitrary constants. g(t) =
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