Matlab code also write

In the determination of the parameters, since the terms are up to Old be compared the truncation error is an and the order of method is (Akanbi, 2010 and Shampine and Watls, 1971). Now, by applying Eq. (8) on Eq. (4), we can find the accurate approximate solutions for the proposed problem of the form of Eq. (I). Numerical Examples and Results To validate the applicability of the emchosis, three examples with initial conditions fave been considered. For each number of nodal points N. the point wise absolute trees are approximated by the formula, JEL-(*)-x]. love i-0,1.2....,N, where y(s) and y, are the exact and competed approximate solution of the giveti problemes respectively, at the nocal point 1;. Numerical examples are given to illustrate the eliciency and convergence of the method. Example 1: Consider the following fourth order initial value problem y = x. 0