Answer:
C(Q)=C(Q-1)+MC(Q)
N(Q)=B(Q)-C(Q)
MB(Q)=B(Q)-B(Q-1)
MNB(Q)=MB(Q)-MC(Q)
For Q=101
C=950+70=1020
N=1400-1020=380
MB=1400-1200=200
MNB=200-70=130
Q | B | C | N | MB | MC | MNB |
100 | 1200 | 950 | 250 | 210 | 60 | 150 |
101 | 1400 | 1020 | 380 | 200 | 70 | 130 |
102 | 1590 | 1100 | 490 | 190 | 80 | 110 |
103 | 1770 | 1190 | 580 | 180 | 90 | 90 |
104 | 1940 | 1290 | 650 | 170 | 100 | 70 |
105 | 2100 | 1400 | 700 | 160 | 110 | 50 |
106 | 2250 | 1520 | 730 | 150 | 120 | 30 |
107 | 2390 | 1650 | 740 | 140 | 130 | 10 |
108 | 2520 | 1790 | 730 | 130 | 140 | -10 |
109 | 2640 | 1940 | 700 | 120 | 150 | -30 |
110 | 2750 | 2100 | 650 | 110 | 160 | -50 |
:
A) From Above table we found net benefit maximize at Q=107 and Maximum Net benefit N=740
B) Option C:Marginal Cost is slightly smaller than marginal Benefit
Since Marginal cost at Q=107 is 130 and Marginal Benefit is 140
Complete the following table and answer the accompanying questions Contral total Cost C( Benefits N(O) Benefit...
Chapter 1 Problems Saved Help Save & Exit Submit Check my work 6 Complete the following table and answer the accompanying questions rgina Benefit MNB (O) Total Control Variable Q Benefits B(Q) Total Cost Net Benefits Marginal Marginal Cost c(e) MC (Q) 60 70 80 90 100 110 120 130 140 150 160 Benefits N(Q) Benefit MB (Q) 10 points 100 101 102 103 104 105 106 107 108 109 110 1,200 ,400 ,590 ,770 1,940 2,100 2,250 2,390 2,520...