Read the problem below and answer the questions that follow. You have two attempts. Your highest score will be recorded. There is no time limit, but you should submit your assignment before the due date. Romanos Pizza sells homemade pizzas in Providence, Rhode Island. The company makes a profit of $2.50 for each regular pizza and $3.50 for each specialty pizza. Each pizza includes a combination of dough mix and topping mix. Each regular pizza uses 1 pound of dough mix pound of topping mix. Each specialty pizza uses 1 pound of dough mix and pound of topping mix. Currently, the firm has 150 pounds of dough mix and 50 pounds of topping mix available. Based on past demand, the company must sell at least 50 regular pizzas and 25 specialty pizzas per week. Let R = # of regular pizzas to be sold S = # of specialty pizzas to be sold Flag question:

Question 1 Question 12 pts In the problem above, the objective function is: Group of answer choices Maximize 2.50R + 3.50S Maximize 3.50R + 2.50S Mazimize 150R + 50S Minimize 2.50R + 3.50S Flag question:

Question 2 Question 22 pts In the problem above, the number of constraints (not including the non-negativity constraint) is: Group of answer choices Three (3) Two (2) Four (4) None of these Flag question:

Question 3 Question 32 pts In the problem above, which of the following is NOT a constraint? Group of answer choices 1R + 1S <= 150 0.25R + 0.50S <= 50 1R <= 50 1S >= 25 Flag question:

Question 4 Question 42 pts In the problem above, which of the following is a non-negativity constraint? Group of answer choices R, S <= 0 R + S = 0 R - S = 0 R, S >= 0 Flag question:

Question 5 Question 52 pts In the problem above, if the optimal solution is R = 100, and S = 50, then the maximum profit is: Group of answer choices $400.00 $387.50 $950.00 $425.00