Do this in Matlab.

A weight Wis supported by two cables anchored a distance LAc apart. LAC LAB BC The cable length LAB is given, but the length Lsc is to be selected. Each cable can support a maximum tension force equal to W. For the weight to remain stationary, the total horizontal force and total vertical force must each be zero This principle gives the equations: COS If LAc-6 ft, LAB-3 ft, and W-2500 lb, write a program to a. Compute the maximum tension (ie, the larger of T48 and TBC ) for -00, 5, ...,90o b. Generate a plot tor / max vs. c. Find the shortest LBc that does not have a tension greater than W. Submit a paper copy of your program (hw03.m) and the plot it produces and submit it next week. Hint: You should use law of Sines and Cosines in order to have enough equations to solve the problem A weight Wis supported by two cables anchored a distance LAc apart. LAC LAB BC The cable length LAB is given, but the length Lsc is to be selected. Each cable can support a maximum tension force equal to W. For the weight to remain stationary, the total horizontal force and total vertical force must each be zero This principle gives the equations: COS If LAc-6 ft, LAB-3 ft, and W-2500 lb, write a program to a. Compute the maximum tension (ie, the larger of T48 and TBC ) for -00, 5, ...,90o b. Generate a plot tor / max vs. c. Find the shortest LBc that does not have a tension greater than W. Submit a paper copy of your program (hw03.m) and the plot it produces and submit it next week. Hint: You should use law of Sines and Cosines in order to have enough equations to solve the