Use Euler's method with step size 0.5 to compute the approximate y-values y₁ ≈ y(0.5), y2≈ y(1), y3 ≈ y(1.5), and y4 y(2) of the solution of the initial-value problem Y1 = Y2 = Y3 = Y4= C y = 2 + 4x - 4y, y(0) = 2.

Use Euler's method with step size h = 0.1 to approximate the solution to the initial value problem y'=2x-y², y(7) = 0, at the points x = 7.1, 7.2, 7.3, 7.4, and 7.5. The approximate solution to y'=2x-y², y(7)= 0, at the point x = 7.1 is (Round to five decimal places as needed.) x=7.2 is x=7.3 is x=>,4 is x = 7.5 is

3. Find a second solution to y" – 25y = 0, given one solution y1(x) = e5x.

Use Euler's method with step size 0.25 to compute the approximate y-values y1, Y2, Y3, and y4 of the solution of the initial-value problem y = -2 - 2x - 4y, y(1)= −1. 5 Y1 = Y2 = | Y3 = Y4=

Use Euler's method with step size 0.25 to compute the approximate y-values y1, Y2, Y3, and y4 of the solution of the initial-value problem y = 1+3x – 2y, y(0) = -5. Y1 = Y2 = Y3 = Y4 =