Use reduction of order y'' + 7y' - 18y = ex + e2x
2) Solve with UC superposition. y" - 8y' + 7y = e2x + 2x
1. Solve using the Laplace transform y" − 6y' + 18y = 36 y(0) = 1, y'(0) = 6 3. Solve t f(t)−cos2t + ∫ f(τ)sin(t−τ)dτ =1 0
Solve the system: y = e3x , and y = e2x-1 Select one: a. (0, 1) b. (1/5, e3/5) c. (-1, e-3) d. No solution e. None of these
y(1/2) = -2, Solve the initial value problem: 9y" + 18y' + 14y = 0, y' (1/2) = -1. Give your answer as y=... . Use x as the independent variable. Answer:
Solve y" – 3y - 10y = e2x + 5x + 10x by undetermined coefficients.
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how to use reduction of order to solve nonlinear differential equation? Use reduction of order to solve nonlinear differential equation (a) y'"+xy"=0) or (b) yy"=(y')? or (c) x’yy"-(y- xy')? =
Solve the differential equation using laplace transform: Y" – 7y' = 6e31 – 3e? y(0) = 1, y'(O) = (-1)
3. Use reduction of order to find the fundamental set of solutions and write the general solution, given that y1 is a solution xy" – (4x + 1)y' + (4x + 2)y = 0, Y1 = e2x