Use matlab and the fixed point iteration method to create iteration functions to find the solutions for the system, i$.$e$.$ the points of infersection of the curves. Use the relative error between iterations as the convergence criterion with a tolerance of $10-6.$ Report the two solutions, the relative error, and the number of iterations used to converge to each point. You may start the iteration at any point close to the solution. You may use the norm$()$ function to calculate the relative error. The answer below is reported using format short.$(x_1,y_1)=(-0\mathrm{.}26950,-1\mathrm{.}31548)(x_2,y_2)=(0\mathrm{.}66995,1\mathrm{.}63400)$

$f_1=y-x^3+3x^2-4x=0$

$f_2=y^2-x-2=0$