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Question: Sketch the graphs of the linear functions 1 to 8 below, identifying the relevant intercepts on the axes. Assume that variables represented by letters that suggest they are economic variables (i.e. all variables except x and y) are restricted to non-negative values.
1. y = 6 + 0.5x
2. y = 12x - 40
3. P = 60 - 0.2Q
4. Q = 750 - 5P
5. 1,200 = 50K + 30L
(Note that this budget constraint for a firm is an accounting identity rather than a function although a given value of K will still determine a unique value of L, and vice versa.)
6. TR = 8Q
7. TC = 200 + 5Q
8. TFC = 75
9. Make up your own example of a linear function and then sketch its graph.
10. Which of the following functions do you think realistically represents the supply schedule of a competitive industry? Why?
(a) P = 0.6Q + 2
(b) P = 0.5Q - 10
(c) P = 4Q
(d) Q = -24 + 0.2P
Assume P ≥ 0, Q ≥ 0 in all cases.
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a. Formulate a linear programming model for this problem. b. Solve this model graphically.
Consider the computer system of Problem. Compute the variance of the flow times assuming FCFS, LCFS, and random selection disciplines.
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