Write a program to compute a composite $2$ point Gauss quadrature. The input should be a function $f,a,b,$ and the number of subintervals to use $n.$ Compare the accuracy of the $2-$point Gauss quadrature on $f(x)=si{n}^2(x)$ to composite Simpson's method, using the interval $0,2,$ with

$($a$)11$ subintervals;

$($b$)101$ subintervals.