Question

Beyer pharma produces three kinds of cold formulas: I, II and III. It takes 1.5 hours to produce 1000 bottles of Formula I, 2 hr to produce 1000 bottles of Formula II, and 3hr to produce 1000 bottles of Formula III. The profits for each 1000 bottles of Formula I, II, and III are $100, $150, and $210 respectively. Suppose that for a certain production run, there are enough ingredients on hand to make at most 7000 bottles of Formula I, 14000 bottles of Formula II, and 3000 bottles of Formula III. The time for the production run is limited to a maximum of 50 hours. Which of the constraints accounts for the time available for production run? Decision Variables are x= Formula I, y=Formula II, and z=Formula III 7000x + 14000y + 3000z ? 50 1.5x + 2y + 3y ? 50 1500x + 2000y + 3000y ? 50 None of the above

          Beyer pharma produces three kinds of cold formulas: I, II and III. It takes 1.5 hours to produce 1000 bottles of Formula I, 2 hr to produce 1000 bottles of Formula II, and 3hr to produce 1000 bottles of Formula III. The profits for each 1000 bottles of Formula I, II, and III are $100, $150, and $210 respectively. Suppose that for a certain production run, there are enough ingredients on hand to make at most 7000 bottles of Formula I, 14000 bottles of Formula II, and 3000 bottles of Formula III. The time for the production run is limited to a maximum of 50 hours.
Which of the constraints accounts for the time available for production run?
Decision Variables are x= Formula I, y=Formula II, and z=Formula III
7000x + 14000y + 3000z ? 50
1.5x + 2y + 3y ? 50
1500x + 2000y + 3000y ? 50
None of the above

Beyer pharma produces three kinds of cold formulas: I, II and III. It takes 1.5 hours to produce 1000 bottles of Formula I, 2 hr to produce 1000 bottles of Formula II, and 3hr to produce 1000 bottles of Formula III. The profits for each 1000 bottles of Formula I, II, and III are 100,150, and 210 respectively. Suppose that for a certain production run, there are enough ingredients on hand to make at most 7000 bottles of Formula I, 14000 bottles of Formula II, and 3000 bottles of Formula III. The time for the production run is limited to a maximum of 50 hours.
Which of the constraints accounts for the time available for production run?
Decision Variables are x= Formula I, y=Formula II, and z=Formula III
7000x + 14000y + 3000z ? 50
1.5x + 2y + 3y ? 50
1500x + 2000y + 3000y ? 50
None of the above

Added by Roberto P.

Question

Please give Ace some feedback