QUESTION 2 The Sanju manufacturing firm manufactures two products. Each product must undergo an assembly and a finishing process. It is then shipped to the warehouse, which has limited space for stocking the items. The firm has 76 hours available for assembly and 96 hours for finishing and can store a maximum of 10 units in the warehouse. Each unit of product I has a profit of RM40 and requires 4 hours to assemble and 12 hours to finish. Each unit of product 2 has a profit of RM 70 and requires 10 hours to assemble and 6 hours to finish. (a) Formulate the above problem as a Linear Programming problem. (6 marks) (b ) Graph and show the feasible region of the above problem clearly. (7 marks) Find the optimal solution and the associated maximum profit. (12 marks) (Total: 25 marks)