Apply Euler's method twice to approximate the solution to the initial value problem on the interval 0. first with step size h=0 25, then with step size h= 0.1. Compare the three-decimal-place values of the two approximations at x =- with the value of y of the actual solution. y'=y-3x-3, y(0) - 5. yox)= 6+ 3x- e

Solve the following IVP. y"'-5y"-22+56=0 y(0)=1 y'(0)=-2 y''(0)=-4

Apply the Runge-Kutta method to approximate this solution on the interval  with step size h=0.25. Show​ five-decimal-place values of the approximate solution and actual solution at the points x=0.25 and 0.5. y'=y-6x-5, y(0)=10; y(x)=11+6x-ex

help me to solve  this question :( details of working steps will be much appreciated