Hey kindly assist to write the MATLAB Code script for this exercise.

This assignments purpose will be two-fold: an overview of how to use and run additional commands and operations in MATLAB/MATLAB Online and using numerical methods to compute approximations for the area under certain curves. You will be turning in a single file a .m file (a MATLAB script) for this project.

For the remainder of this project, a=9,b=6,c=9, and d=24. For these exercises, use the functions given below. y1=f(x)=(a+1)xexsin(xb+1)y2=g(x)=(c+1)xcos1(d+1x) 1B) Define y1=f(x) in MATLAB, then use MATLAB to determine its limit from the left, from the right, and its twosided limit at x=0. Declare these as P1Bleft, P1Bright, and P1Btwo. Next, compute its first and second derivatives using MATLAB and declare these results as P1Bdydx and P1Bdyydxx. 1C) Plot the original function y1=f(x), its first derivative, and its second derivative together on the same set of axes in MATLAB, but limited by (c+1)/10x(d+25)/5 and 20y20 (figure 1). Give the plot a title and correctly label both axes. 1D) Define y2=g(x) in MATLAB, then plot it over its entire domain, namely (d+1)x(d+1) (figure 2). Next, determine all critical value locations over its entire domain. Call this result P1D. 1E) The Mean Value Theorem (MVT) states that for a continuous function defined over a closed interval I that is differentiable over the interval I (except for maybe its endpoints), then there is at least one point x0 such that the tangent line at x0 is parallel to the secant line (formal equation given below). Use subs and solve together to find an x0 that satisfies the MVT for y2=g(x) over the domain (d+1)x(d+1). Call this result P1E. g(x0)=(d+1)((d+1))g(d+1)g((d+1)) Once you have these operations written in proper MATLAB syntax, go to your Editor menu and click Run. If there are values in your Command Window for all operations without error messages, then your code has successfully compiled! If you have error messages, read them carefully and try to resolve them, then Run again