Discount printers manufactures two types of inkjet printers, a consumer version and a business version. The company can make a total of 114 printers per day, and it has 359 labor hours per day available. It takes 2 labor-hour to make a consumer inkjet printer and 4 labor-hour to make a business inkjet printer. The profits are $40 per consumer inkjet printer and $65 per business inkjet printer. (Use x for consumer inkjet printer and y for business inkjet printer.) Maximize P = subject to < 114 < 359 Enter the solution to the simplex matrix below. If there is no solution enter 'DNE' in the boxes below. If more than one solution exists, enter only one of the multiple solutions below. If needed, round all answers to the nearest whole. Number of consumer inkjet printer to maximize profit is Number of consumer business printer to maximize profit is Maximum profit is $

Darius runs a store that sells fancy chocolates. Each batch ofBlack Hole Dark Truffles takes 12 ounces of cocoa and 6 ounces of cream. Each batch ofMint Cream Breezes requires 54 ounces of cocoa, and 2 ounces of cream. The store needs to immediately use 972 ounces of cocoa and 336 ounces of cream. If each batch ofBlack Hole Dark Truffles costs $15 in expenses, and each batch ofMint Cream Breezes costs $16, we want to know how many of each of the fancy chocolates Darius should have the store make to have the least expenses.Which of the following are the constraint(s) in this situation? A. 12c+6c≥97212c+6c≥972 B. B≥15B≥15 C. E=15B+16ME=15B+16M D. M≥16M≥16 E. 54c+2c≥33654c+2c≥336 F. 15B+16M≥3115B+16M≥31 G. 12B+54M≥97212B+54M≥972 H. 6B+2M≥336

Discount printers manufactures two types of inkjet printers, a consumer version and a business version. The company can make a total of 119 printers per day, and it has 219 labor hours per day available. It takes 1 labor- hour to make a consumer inkjet printer and 3 labor-hour to make a business inkjet printer. The profits are $35 per consumer inkjet printer and $60 per business inkjet printer. (Use x for consumer inkjet printer and y for business inkjet printer.) Maximize P = 119 <219 subject to Enter the solution to the simplex matrix below. If there is no solution enter 'DNE' in the boxes below. If more than one solution exists, enter only one of the multiple solutions below. If needed, round all answers to the nearest whole. Maximum profit is $ Number of consumer inkjet printer to maximize profit is Number of consumer business printer to maximize profit is

O'Connel Airlines is considering air service from its hub of operations in Cicely, Alaska, to Madison, Wisconsin, and Seattle, Washington. O'Connel has one gate at the Cicely Airport, which operates 10 hours per day. Each flight requires 1 hour of gate time. Each flight to Madison consumes 15 hours of pilot crew time and is expected to produce a profit of $3000. Serving Seattle uses 10 hours of pilot crew time and will result in a profit of $2500 per flight. Pilot crew labor is limited to 120 hours per day. The market for service to Seattle, Washington is limited to a maximum of eight flights per day. Formulate this problem and then SOLVE it using the graphical solution method. The objective is to maximize profits for O'Connel Airlines.