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[Part1] A linear programming problem has the following two constraints:

(Part SA) If the profit for product X was reduced to $4 (i.e., $5 becomes  $4) while at the same time the profit for product Y was increased to $7 ($4 becomes  $7), what would be the new profit (i.e., the value of the objective function)?

[Part1] The constraints of an LP model define the _______________.

[Part2] The value of the left-hand side in constraint (1) is  ___________________ with the optimal solution.

2. Constraints (in terms of T and C) T>=0 C>=0

[Part3] The constraint for peanuts

[Part1] Acquiring input data is part of:

[Part2] The below Excel spreadsheet is used to model the following linear programming problem: Table 1 for Part 2 A B C D E F 2 X1 X2 Objective function value 3 Number of Make 4 5 Unit Profit $5 $4 6 7 Constraints Used Sign Available 8 (1) 9 (2) 1 1

[Part1] Which of the following variables is considered non-random or deterministic?

[Part1] This linear programming model has __________________________.