Deck 9: Linear Programming
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Deck 9: Linear Programming
1
A positive value for the labour input slack variable implies:
A)no excess capacity.
B)use of more labour resources than are available.
C)use of less labour resources than are available.
D)expansion is warranted provided the slack variable value is less than the market wage rate.
A)no excess capacity.
B)use of more labour resources than are available.
C)use of less labour resources than are available.
D)expansion is warranted provided the slack variable value is less than the market wage rate.
A
2
When output is maximized subject to a labour constraint, the shadow price of labour is the:
A)marginal product of labour.
B)marginal revenue product of labour.
C)market price of labour.
D)amount paid for labour.
A)marginal product of labour.
B)marginal revenue product of labour.
C)market price of labour.
D)amount paid for labour.
A
3
If QA > 0, then the marginal value of output:
A)equals the marginal value of inputs employed.
B)is less than the marginal value of inputs employed.
C)exceeds the marginal value of inputs employed.
D)none of these.
A)equals the marginal value of inputs employed.
B)is less than the marginal value of inputs employed.
C)exceeds the marginal value of inputs employed.
D)none of these.
A
4
When an LP objective function is to minimize cost:
A)constraint conditions must be of the variety.
B)constraint conditions must be of the variety.
C)all costs must be variable.
D)the total cost function must not be linear.
A)constraint conditions must be of the variety.
B)constraint conditions must be of the variety.
C)all costs must be variable.
D)the total cost function must not be linear.
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5
When the objective function coincides with a single point in the feasible space:
A)an optimal solution cannot be determined.
B)there is only one optimal solution.
C)there are many possible optimal solutions.
D)an optimal solution does not exist.
A)an optimal solution cannot be determined.
B)there is only one optimal solution.
C)there are many possible optimal solutions.
D)an optimal solution does not exist.
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6
The profit function = aQX + bQY, can be written as QY = /b - a/bQY where a and b are the profit contributions of products X and Y, respectively.If both profit contributions increase by a fixed percentage, isoprofit line:
A)slope decreases.
B)slope is unaffected.
C)slope increases.
D)none of these.
A)slope decreases.
B)slope is unaffected.
C)slope increases.
D)none of these.
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7
If X = 0 in the primal solution:
A)the marginal value of inputs just equals the marginal value of output in X production.
B)the marginal value of inputs exceeds the marginal value of output in X production.
C)LX = 0 in the dual solution.
D)LX < 0 in the dual solution.
A)the marginal value of inputs just equals the marginal value of output in X production.
B)the marginal value of inputs exceeds the marginal value of output in X production.
C)LX = 0 in the dual solution.
D)LX < 0 in the dual solution.
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8
When the primal LP problem is to minimize cost subject to various output constraints, the shadow prices in the dual constraints:
A)equal the marginal revenue product of each input.
B)are positive for inputs with excess capacity.
C)equals zero for fully utilized inputs.
D)none of these.
A)equal the marginal revenue product of each input.
B)are positive for inputs with excess capacity.
C)equals zero for fully utilized inputs.
D)none of these.
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9
If the labour slack variable > 0, then:
A)excess labour capacity exists.
B)the shadow price on labour is > 0.
C)the shadow price on labour is < 0.
D)the marginal revenue product of labour > 0.
A)excess labour capacity exists.
B)the shadow price on labour is > 0.
C)the shadow price on labour is < 0.
D)the marginal revenue product of labour > 0.
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10
If the primal objective function is to maximize profit subject to input constraints, the dual objective function is to minimize:
A)total cost.
B)explicit costs.
C)the quantity of output.
D)the value of inputs employed.
A)total cost.
B)explicit costs.
C)the quantity of output.
D)the value of inputs employed.
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