Kole's clothing store has requested Tiger manufacturing to produce pants and shirts. The pants and shirts that Kole's require a certain amount of material and the desire is to maximize the materials for a maximum sale. Tiger manufacturing has 750 sq/yds. of cotton and 1000 sq/yds of polyester. Every pair of pants requires 1 sq/yd of cotton and 2 sq/yds. of polyester. Every shirt requires 1.5 sq/yd of cotton and 1 sq/yd of polyester. The price of pants are selling at $50 and the shirts for $40. What is the number of pants and shirts that the manufacturer must give to Kole's so that they can get the maximum sale from this order? a) What are the primary variables? b) What is the objective function? c) What are the set of constraints and their formulas? d) What are the corner points of this problem? e) Graph the formulas and corner points? f) What is the primary point of maximized sale (the optimum point) and what is the expected amount for the sales