Please solve this by using Matlab

dt = dt Q2. The Explicit Euler Formula: Let as(+) = F(t, $(t)) be an explicitly defined first order ODE with interval (to, ty] with spacing h. Without loss of generality, assume that t, = 0 and t; = Nh for some positive integer values N. The linear approximation of s(t) around t; and t;+1 is given by s(t;+1) = s(t)) + (tj+1 t;) ds(t) or equivalently s(t;+1) = s(t)) + hF(t,)s(t) Consider the differential equation f(t) = e- with initial condition fo = -1 has the exact solution f(t) =-e*. Use MATLAB code to approximate the solution to this initial value problem between 0 and 1 in increments of 0.1 using the Explicit Euler Formula. Then, plot the difference between the approximated solution and the exact solution. de