Using the following aggregate expenditures table, answer the questions that follow.
Income (Y), in $ |
Consumption (C), in $ |
Saving (S), in $ |
2,200 |
2,320 |
−120 |
2,300 |
2,380 |
−80 |
2,400 |
2,440 |
−40 |
2,500 |
2,500 |
0 |
2,600 |
2,560 |
40 |
2,700 |
2,620 |
80 |
2,800 |
2,680 |
120 |
2,900 |
2,740 |
160 |
3,000 |
2,800 |
200 |
Answer a) Consumption function is of the form :
C= a+bY
where C= Consumption, a= autonomous consumption , b= Marginal propensity to consume, Y= Income
b= (C2-C1)/(Y2-Y1)
[ Taking any two values of C from the table and it's corresponding values of Y ]
Let C1=2320 , Y1= 2200, C2=2380, Y2=2300
b= (2380-2320)/(2300-2200)
b=60/100
b= 0.6
Marginal propensity to consume MPC=0.6
Keynesian multiplier = 1/(1-MPC)
Keynesian multiplier= 1/0.4 = 2.5
This means that with an increase in autonomous expenditure income will rise 2.5 times more than the actual Increase in expenditure.
Answer b) According to saving investment approach Equilibrium is at a point where Savings= Investment
At Investment= 120
Savings= Investment= 120 at income level Y=2800
Equilibrium income= 2800
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