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Net Benefit (NB) = Total Benefit (TB) - Total Cost (TC) while Marginal Benefit (MB) = the change () in TB/ a change () in
- Net Benefit (NB) = Total Benefit (TB) - Total Cost (TC) while Marginal Benefit (MB) = the change () in TB/ a change () in activity (A) and Marginal Cost (MC) = the change () in TC/ a change () in activity (A).Using these formulas, fill in the blanks on the table below.
A | TB | TC | NB | MB | MC |
0 | $0 | $0 | n/a | n/a | |
1 | 27 | 35 | |||
2 | 65 | 10 | |||
3 | 85 | 30 | |||
4 | 51 | 14 | |||
5 | 60 | 8 | |||
6 | 5 | 20 |
- What is the optimal activity in the table above?
- What is the value of net benefit at the optimal level of activity? Can net benefit be increased by moving to any other level of A? Explain.
- Using the numerical values in the table, comment on the statement, "The optimal level of activity occurs where marginal benefit is closest to marginal cost."
- Suppose you are interviewing three people for one sales job. On the basis of your experience and insight, you believe Jane can sell 600 units a day, Joe can sell 450 units a day, and Joan can sell 400 units a day. The daily salary each person is asking is as follows: Jane, $200; Joe, $150; and Joan, $100.How would you rank the three applicants?Show your work.
- A decision maker is choosing the levels of two activities, A and B, so as to maximize total benefits under a given budget. The prices and marginal benefits of the last units of A and B are denoted PA, PB, MBA, and MBB.
- IfPA = $20, PB = $15, MBA = 400, MBB = 600, what should the decision maker do?
- If PA = $20, PB = $30, MBA = 200, MBB = 300, what should the decision maker do?
- If PA = $20, PB = $40, MBA = 300, MBB = 400, how many units of A can be obtained if B is reduced by one unit? How much will benefits increase if this exchange is made?
- If the substitution in part c continues to equilibrium and MBA falls to 250, what will MBB be?
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