can be made each week. Each kayak requires 6 hours of fabrication and no more than 10 kayaks can be made each week. There are at most 120 hours available for fabrication. The profit on a canoe is $200 and the profit on a kayak is $150. How many of each should be made to maximize profits? Noel correctly sets up the problem using x = number of canoes produced and y = number of kayaks produced and correctly finds the following final simplex tableau: 01 00 10 1 0 0.083 0 O.5 0 0 0 0.083 1 0.5 0 0 0 16.67 0 50 1 2500 hat does this mean? Choose the 3 correct answers. E The company should make 10 canoes. The company should make 3 canoes. The company should make 10 kayaks. The com pany's minimum profit is $2500. The company's maximum profit is $2500. The company should make 3 kayaks. The company should make 5 kayaks. IIICICIEIDDEICI The company should make 5 canoes. 10. For the problem discussed below, set up the mathematical model that could be used to solve the given problem. DO NOT 5 Include all important parts of the model. Ms. Harris employs two parttime typists, Marin and Norris, for her typing needs. Marin charges $21 an hour and can type 7 an hour, while Norris charges $28 an hour and can type 14 pages per hour. Each typist must be employed at least 12 hours 3; week to keep them on the payroll. If Ms. Harris has at least 280 pages to be typed, how many hours per week should she err each typist to minimize her typing costs? Use M to represent the number of hours Marin is employed per week and N to rep the number of hours Norris is employed per week. Last saved on Sep 17, 3:38 PM EST r l