| Households | H1 | H2 | H3 | H4 | H5 | H6 | H7 | H8 | H9 | H10 |
| MPCE(in Rs.) | 2800 | 3000 | 1200 | 3500 | 1400 | 2500 | 4000 | 1000 | 900 | 1300 |
To calculate the squared poverty gap ratio, we follow these steps:
Step 1: Identify the Poverty Gap (Gi)
The poverty gap for each household is calculated as the difference between the poverty cutoff (Z) and the household's MPCE, provided the MPCE is less than Z. If MPCE is greater than or equal to Z, the poverty gap is zero. For Z = 2000:
Households with MPCE less than 2000 are H3, H5, H8, H9, and H10. Their poverty gaps are:
G3 = 2000 - 1200 = 800
G5 = 2000 - 1400 = 600
G8 = 2000 - 1000 = 1000
G9 = 2000 - 900 = 1100
G10 = 2000 - 1300 = 700
Other households have a zero poverty gap.
Step 2: Calculate Squared Poverty Gap (Gi2)
For households with a non-zero poverty gap, square the gap:
G32 = 8002 = 640000
G52 = 6002 = 360000
G82 = 10002 = 1000000
G92 = 11002 = 1210000
G102 = 7002 = 490000
Step 3: Compute the Average Squared Poverty Gap
Sum the squared gaps for all households and divide by the total number of households (N = 10):
Average Squared Gap = (640000 + 360000 + 1000000 + 1210000 + 490000)/10 = 370000
Step 4: Calculate the Squared Poverty Gap Ratio (SPGR)
SPGR = Avg. Squared Gap / Z2 (Where Z = 2000):
SPGR = 370000 / 4000000 = 0.0925
Which of the following are applicable to the individual's expenditure function?
(A) It is homogeneous of degree zero in all prices.
(B) It represents the maximum expenditure to achieve a given level of utility.
(C) It is non-decreasing in prices.
(D) It is concave in prices.
Choose the correct answer from the options given below:
The sum of the payoffs to the players in the Nash equilibrium of the following simultaneous game is ............
| Player Y | ||
|---|---|---|
| C | NC | |
| Player X | X: 50, Y: 50 | X: 40, Y: 30 |
| X: 30, Y: 40 | X: 20, Y: 20 | |