Solve in Matlab, please and provide code

Problem (S): The first derivative ) the four-point central difference formula: of a function at a point x-x, can be approximated with dx 12h where h is a small number relative to x0. Write a user-defined function function that calculates the derivative of a math functionf(x) by using the four-point central difference formula. For the user- defined function name, use dfdx=FoPtder(Fun,x0), where Fun is a name for the function that is passed into FoPtder, and x0 is the point where the derivative is calculated. Use h -xo/100 in the four-point central difference formula. Use the user-defined function FoPtder to calculate the following: (a) The derivative of f(x)-xe* at x, 0.6 (b) The derivative of f(x)- atx, 2.5 In both cases compare the answer obtained from FoPtder with the analytical solution (use format 3 Problem (S): The first derivative ) the four-point central difference formula: of a function at a point x-x, can be approximated with dx 12h where h is a small number relative to x0. Write a user-defined function function that calculates the derivative of a math functionf(x) by using the four-point central difference formula. For the user- defined function name, use dfdx=FoPtder(Fun,x0), where Fun is a name for the function that is passed into FoPtder, and x0 is the point where the derivative is calculated. Use h -xo/100 in the four-point central difference formula. Use the user-defined function FoPtder to calculate the following: (a) The derivative of f(x)-xe* at x, 0.6 (b) The derivative of f(x)- atx, 2.5 In both cases compare the answer obtained from FoPtder with the analytical solution (use format 3