Microeconomics ASSIGNMENT
The tables below show the cumulative demand for 12 ounce cans of Coca-Cola as provided by students in a previous class.
|
Original |
|
Income Doubles |
|
Pepsi is $.20 cheaper than Coke |
|||||||||
|
Price |
950 |
200 |
Avg. |
|
Price |
950 |
200 |
Avg. |
|
Price |
950 |
200 |
Avg. |
|
$1.50 |
54 |
26 |
40 |
|
$1.50 |
87 |
40 |
64 |
|
$1.50 |
44 |
20 |
32 |
|
$1.25 |
63 |
30 |
47 |
|
$1.25 |
100 |
46 |
73 |
|
$1.25 |
55 |
27 |
41 |
|
$1.00 |
83 |
36 |
60 |
|
$1.00 |
125 |
56 |
91 |
|
$1.00 |
67 |
35 |
51 |
|
$0.75 |
115 |
53 |
84 |
|
$0.75 |
175 |
82 |
129 |
|
$0.75 |
92 |
48 |
70 |
|
$0.50 |
160 |
75 |
118 |
|
$0.50 |
241 |
106 |
174 |
|
$0.50 |
140 |
70 |
105 |
1. Using the “Avg.” column in the first table calculate self-price elasticity assuming the price of Coke increases from $1.00 to $1.25 per can (use the mid-point formula).
2. Using the first table and the second table (the “Avg. columns) calculate the income elasticity for Coke assuming income doubles and the price is $1.00 per can (again, use the mid-point formula). No matter what level of income you have, if you double it the percent change in income (when using the mid-point formula) will always be 66.7%. So, 66.7% will be your denominator.
3. Using the first table and the third table (the “Avg. columns) calculate the cross-price elasticity of demand for Coke assuming that table one shows the demand for Coke when the price of Coke is $1.00 per can and the price of Pepsi is $1.00 per can, and that table three shows the demand for Coke when the price of Coke is $1.00 per can and the price of Pepsi is $.80 per can (again, use the mid-point formula).