Please help me figure out these problems! Thank you!
3. Nelson Sporting Inc., makes three different types of baseball gloves: a regular model, a deluxe model, and a catcher’s model. Each month, the ï¬Ârm has 350 hours of productiontime available in its cutting department, 270 hours available in its ï¬Ânishing department, and90 hours available in its packaging department. The production time (in hours) requirements per glove are given in the following table: ‘ Cutting Finishing PackagingRegular Model 1 1/2 1/6Deluxe Model 1/4Catcher’s Model 1/4 Nelson Sporting Inc. sells regular model $9.5 per glove, deluxe model $14 per glove, andcatcher’s model $11 per glove. On the other hand, a regular model uses $1.5 worth ofraw materials per glove, a deluxe model uses $3.5 worth of raw materials per glove, and a catcher’s model uses $2.5 worth of raw materials per glove. Demand for deluxe and catcher’s models are unlimited, but at most 250 units of regular models can be manufactured each month. Formulate a linear programming model that can be used to determine the number of units of each model that should be produced in order to maximize Nelson Sporting Inc.’s proï¬Ât. 4. For the following linear programming problem: max 53; + 5y st.63 + 3y 5 242:1; + 4y 5 20â€â€2y 5 â€â€4 $,y>0 a) Show extreme (corner) points and feasible region in your graph.b) Solve the problem using the graphical method, and ï¬Ând the optimal solution. 0) What is the optimal value of the objective function?
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