Lotka-Volterra Model

x'=ax-bxy (a,b>0)

y'=-dy+cxy (c,d>0)

Write a Matlab program which solves the Lotka-Volterra model (Lecture 7) with the (forward) Euler method for the following parameters a=b=c=d=1, (time) step size: h0.001 Where is the stationary point (equilibrium point)? Plot all solutions (x(t), y(t)) in the same x-y plane for the following initial conditions . (Xo,Yo)= (1.0,4.0) Make sure that each solution describes at least "one rotation" in the x-y plane. Also, make sure you add comments in your code to explain the code. Which solution "rotates the fastest