Given y4) – 9y" – 81y" + 729y' = t² – 10 +t sin t, determine a suitable form for Y(t) if the method of undetermined coefficients is to be used. Do not evaluate the constants.
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- use the method of undetermined coefficients to find the general solution to: y'' + y = 5 Cos(t)For the function f(x, y) = -xy2, find the solution from x = 0 to x = 1 with an increment of 0.2 by the fourth-order Runge-Kutta method. The initial condition at x = 0 is y = 1.how can i show that t/(1+t2 )-tan-1<0 for t>0 algebraically?
- Could y = t^2 cos t be a solution of a homogeneous DE with constant real coefficients? If so, give the minimum possible order of such a DE, and state which functions must also be solutions. If not, explain why this is impossible.find a linear homogenous constant coefficient equation with the given solution: y(x) = (a1+a2X+a3X^2+a4X^3)cos(2x)e^-x + (b1+b2X+b2X^2+b4x^3)sin(2x)e^-xFind a positive value of k for which y=cos(kt) satisfies y''+25y=0.