Can an expert please help and explain the question? Thank you.

800- 700 Par, Inc., produces a standard golf bag and a deluxe golf bag on a weekly basis. Each golf bag requires time for cutting and dyeing and time for sewing and finishing, as shown in the following table: Hours Required per Bag Cutting and Sewing and Product Dyeing Finishing Standard Bag 1/2 1 Deluxe Bag 1 2/3 600-C2 2 500- 400- The profits per bag and weekly hours available for cutting and dyeing and for sewing and finishing are as follows: Product Profit per Unit ($) Standard Bag $10 Deluxe Bag S8 300- 1C1 200- 1004 0 100 200 300 400 500 600 700 800 Activity Cutting and Dyeing Sewing and Finishing Weekly Hours Available 270 420 Par Inc., will sell whatever quantities it produces of these two products 800 The aim of the objective function for Par Inc., should be to the objective value. 700- 600-C2 Decision variables: S = number of standard bags produced / week D = number of deluxe bags produced / week Objective function: Z-s+ 0 500- 400- Subject to: (1/2) + 10 270 (C1) 3004 1C1 200- 1S+ (2/3)D V 420 (C2) 100- SD 0 0- On the graph on right, constraints C, and Cy have been plotted. 100 200 300 400 500 600 700 800 Using the point drawing tool, plot all the corner points for the feasible area. a) The optimum solution is: S=(enter your response as a whole number). D = (enter your response as a whole number). b) Optimal solution value 'Z' = (enter your response as a whole number)