Use Matlab to solve:

This is the only information given and I'm not quit sure what that task really is.

Thank you :)

.m 7. Let p be a vector with length L containing the coefficients of a polynomial of order L-1. For example, the vector p = [1; 0; 2) is a representation of the polynomial f(x) = 1x2 +0x + 2. Write a function with header [D] = myPolyDermat (p), where p is the aforementioned vector, and D is the matrix that will return the coefficients of the derivative of p when p is left multiplied by D. For example, the derivative of f(x) is f'(x) = 2x, and therefore, d = Dp should yield d = [2; 0]. Note this implies that the dimension of D is L 1 x L. The point of this problem is to show that integrating polynomials is actually a linear transformation. .m 7. Let p be a vector with length L containing the coefficients of a polynomial of order L-1. For example, the vector p = [1; 0; 2) is a representation of the polynomial f(x) = 1x2 +0x + 2. Write a function with header [D] = myPolyDermat (p), where p is the aforementioned vector, and D is the matrix that will return the coefficients of the derivative of p when p is left multiplied by D. For example, the derivative of f(x) is f'(x) = 2x, and therefore, d = Dp should yield d = [2; 0]. Note this implies that the dimension of D is L 1 x L. The point of this problem is to show that integrating polynomials is actually a linear transformation