fax ~ CSR[A](x;-1,*;]#1) = [f (xo) + 4f (X x /2 ) + 2f (x1) + 4f (13/2) + 2f (x2) + ... +2f (Xm-1) + 4f(Xxm -1/2) + f(xm)]. b) Implement the composite Simpson's rule. Use this function to compute an approx- imated value of the integral 1(0,1) = tan (x) = 2 8(2) = 0.4412712 . . . . 7T for m = 4,8, 16,32, 64 corresponding to $ h = 2"(-2), 2"(-3), 2*(-4), 2*(-5), 2*(-6)$. Tab- ulate the corresponding quadrature errors | 1(0,1) -CSR[f]([x,-1,x,],",)|. Plot the errors against / in a log - log plot and determine the EOC ("Experimental Order of Convergence") How does it compare to the composite trapezoidal rule