Use Euler's method with step size 0.5 to compute the approximate y-values y₁, 92, 93, and y4 of the solution of the initial-value problem y' = -1+3x - 4y, y(1) = 1. y₁ = 3/2== 9/3== 44 =
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- How to solve this equation y'''+2y''+4y'+8y=(5e^3t) + 1 using Variation of Parameters with wronskian method.Find the exact solution y to the initial-value problemdy/dx= x y^(1/2),y(1) = 4.Step 2 Differentiate the equation x2y + xy2 = 0 with respect to x and solve for y'. x²y + xy² = 0 x²y + 2xy + Submit Skip (you cannot come back) (² y' + y² = 0 (x² + 2xy)y' = y' = −(y² + 2xy) -(y² + 2xy) (x² + 2xy) 4