Question
1 Choose all correct answers. Note: You must choose all correct answers to get credit. In a linear programming problem a decision is the optimum
Choose all correct answers. Note: You must choose all correct answers to get credit.
In a linear programming problem"a decision"
- is the optimum choice amongst alternative courses of action
- is represented in the model by decision variables
- May not be possible. We may get an unbounded model
- None of the above.
QUESTION 2
Note: Must chooseALL the correct answers to get credit.
Non-negativity constraints in an optimization model
- May restrict all quantities to absolute values
- Restrict the variables to zero or positive
- Restrict the variables to a slack variable.
- Restrict the variables to negative values
- None of the above
QUESTION 3
Given the price list below, determine the order size that will minimize the total of annual holding, ordering, and purchasing costs. Annual demand is 500 units, ordering cost is $25, and holding cost is $10 per unit a year.
QuantityUnit Price1 to 20 $180
21 to 30 $178
31 to 40 $175
41 or more $174
- 18
- 50
- 27
- 86
QUESTION 4
Maximize Profit= 7x1+ 4x2
Subject to: 6x1+ 3x2 10
5x1+20x2 220
X1, x20
Find the optimal profit in dollars.
- 40/3
- 12/5
- 11/3
- 43/3
QUESTION 5
Let x1 be the number of units to make and x2 be the number of units to buy. If it costs $1.5 to Make a unit and $4 to buy a unit and 4000 units are needed, what is the objective function?
1.Max 1.5x1+4x2
2.Min 1.5x1+4x2
3.Min 4000 (x1+x2)
4.Max 6000x1+16000x2
5.Min 6000x1+16000x2
QUESTION 6
- Balanced transportation problems have the following type of constraints:
1.
2.
3.=
4.<
5.None of the above
QUESTION 7
- __________ is maximized in the objective function by subtracting cost from revenue.
1.Profit
2.Revenue
3.Cost
4.Productivity
QUESTION 8
In a balanced transportation model where supply equals demand,
1.All constraints are equalities
2.None of the constraints are equalities
3.All constraints are inequalities
4.None of the constraints are inequalities
QUESTION 9
In a transportation problem, items are allocated from sources to destinations
1.At a maximum cost
2.At a minimum cost
3.At a minimum profit
4.At a minimum revenue
QUESTION 10
The linear programming model for a transportation problem has constraints for supply at each __________ and __________ at each destination.
1.Destination, source
2.Source, destination
3.Demand, source
4.Source, demand
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