How to use Euler's Method to Approximate a Solution to a Differential Equation | Calculus | Study.com

SOLVED:Use Euler's method with step sizes h=0.1, h=0.05, and h=0.025 to find approximate values of the solution of the initial value problem y^' 3 y=7 e^4 x, y(0)=2 at x=0,0.1,0.2,0.3, …, 1.0 . Compare these approximate values with the values of the exact solution y=e^4 x e^-3 x, which can be obtained by the method of Section 2.1. Present your results in a table like Table 3.1 .1 .

Use Euler's method and the Euler semilinear method with the indicated step sizes to find approximate values of the solution of the given initial value problem at 11 equally spaced points (including the endpoints) in the interval. y^'+3 y=x y^2(y+1), y(0)=1 ; h=0.1,0.05,0.025 on [0,1] | Numerade

Eulers Method