1. Suppose that the economy of Loserville has the following distribution of income:
Quintile share of income
first quintile (20%) 10% of aggregate income
second quintile (40%) 15% of aggregate income
third quintile (60%) 20% of aggregate income
fourth quintile (80%) 25% of aggregate income
fifth quintile (100%) 30% of aggregate income
What is the Gini Cofficient (or Index) for Loserville?
| a. |
.15 (or 15) |
|
| b. |
.40 (0r 40) |
|
| c. |
.57 (or 57) |
|
| d. |
.20 (or 20) |
|
| e. |
.30 (or 30) |
2.
If a country has a surplus in its current account
| a. |
then it must have a deficit in its capital and financial accounts. |
|
| b. |
then its net exports are positive. |
|
| c. |
then it is selling more to the rest of the world than it is buying from the rest of the world. |
|
| d. |
then the country has a trade surplus. |
|
| e. |
all of the above. |
3.
Suppose that while sitting around bored in your dorm room one night, you and your friends decide to construct an Easter Basket Price Index (EBPI). After careful research, you come up with the following data:
|
item |
quantity |
price(2019) |
price(2020) |
|
basket |
1 |
$4.00 |
$5.00 |
|
grass |
2 |
$1.00 |
$2.00 |
|
cream eggs |
2 |
$2.00 |
$3.00 |
|
jelly beans |
4 |
$0.50 |
$1.00 |
|
bunnies |
2 |
$4.00 |
$6.00 |
|
chicks |
4 |
$2.00 |
$3.00 |
|
eggs |
6 |
$1.00 |
$2.00 |
|
stuffed bunny |
1 |
$10.00 |
$15.00 |
|
Hershey's kisses |
10 |
$0.60 |
$1.00 |
Assume that 2019 is the base year.
What is the Easter Basket Price Index for 2020?
| a. |
100 |
|
| b. |
50 |
|
| c. |
80 |
|
| d. |
160 |
|
| e. |
60% |
1.

Area of 1 = 0.5 * base * height = 0.5 * 20 * 10 = 100
Area of 2 = 0.5 * base * height = 0.5 * (40-20) * (25 - 10) = 0.5 * 20 * 15 = 150
Area of 3 = 0.5 * base * height = 0.5 * (60-40) * (45 - 25) = 0.5 * 20 * 20 = 200
Area of 4 = 0.5 * base * height = 0.5 * (80-60) * (70-45) = 0.5 * 20 * 25 = 250
Area of 5 = 0.5 * base * height = 0.5 * (100-80) * (100-70) = 0.5 * 20 * 30 = 300
Area of 6 = Length * Width = (100-80) * (70-45) = 20 * 25 = 500
Area of 7 = Length * Width = (100-60) * (45-25) = 40 * 20 = 800
Area of 8 = Length * Width = (100-40) * (25-10) = 60 * 15 = 900
Area of 9 = Length * Width = (100-20) * (10-0) = 80 * 10 = 800
Total Area under the Lorenz curve = Areas of (1+2+3+4+5+6+7+8+9) = 4000
Total Area under line of total equality (45o line) = 0.5 * 100 * 100 = 5000
Area between the line of total equality and the Lorenz curve = 5000 - 4000 = 1000
GINI Coefficient = Area between the line of total equality and the Lorenz curve/Total Area under line of total equality = 1000/5000 = 0.20
Ans: d. 0.20 (or 20)
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