Solution:
As Ajax prioritizes projects according to their expected return rates, we can complete the table as follows in order of preference: (cumulative value is simply successively adding)
Ranking of expected return rate: 23 > 21 > 19 > 18 > 16 > 14 > 13, so preference goes the same way:
Project | Investment reqd | Expected return rate | Cumulative investment |
A | 500 | 23 | 500 |
C | 50 | 21 | 500 + 50 = 550 |
G | 250 | 19 | 550 + 250 = 800 |
B | 175 | 18 | 800 + 175 = 975 |
D | 125 | 16 | 975 + 125 = 1100 |
E | 300 | 14 | 1100 + 300 = 1400 |
F | 150 | 13 | 1400 + 150 = 1550 |
Similarly, we find cumulative values for the marginal costs:
Block of funds | Cost of capital | Cumulative fund raised |
First 250 | 14 | 250 |
Next 250 | 15.5 | 250 + 250 = 500 |
Next 100 | 16 | 500 + 100 = 600 |
Next 250 | 16.5 | 600 + 250 = 850 |
Next 200 | 18 | 850 + 200 = 1050 |
Next 200 | 21 | 1050 + 200 = 1250 |
Optimal capital budget occurs where marginal cost of capita equals the marginal return from investing. Thus, Ajax's optimal budget would be (B) $975.
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