1. Let profit be Π
= TR – TC = (140*Q - .30*Q2) – (20*Q1.2).
What is total revenue when profit is maximized?
A. |
TR= 6,473.23. |
|
B. |
TR= 8,292.43. |
|
C. |
TR= 9,235.61. |
|
D. |
TR= 10,432.42. |
|
E. |
TR= 12,992.46. |
2. Consider the multiplicative demand function Q = 4*P-1.2. Suppose price is reduced from 8 to 7. What is the marginal effect on quantity demanded of the one unit change, that is, what is ΔQ from the one (1) unit change in P from 8 to 7?
A. |
.057. |
|
B. |
.034 |
|
C. |
.11. |
|
D. |
.31. |
|
E. |
1.2. |
3. Consider the demand function Q = 900*P-2.0. We can write total revenue as TR = P*Q. Suppose the firm is considering reducing price from P = 4.5 to P = 4.4. What is the marginal revenue MR = ΔTR/ΔQ from this price change?
A. |
1.52. |
|
B. |
1.67. |
|
C. |
1.98. |
|
D. |
2.07. |
|
E. |
2.22. |
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