Question

In: Economics

Please solve this to practice the concept of MPC and MPS and how to calculate consumption,...

Please solve this to practice the concept of MPC and MPS and how to calculate consumption, GDP and saving in a closed economy with only households.

1. Answer the question on the basis of the following consumption schedule: C = 20 + .9Y, where C is consumption and Y is disposable income. What is the MPC and What is MPS?

2. Tessa's break-even income is $10,000 and her MPC is 0.75. If her actual disposable income is $16,000 how much does she save?

3. If DI is $275 billion and the APC is 0.8, then how much is the saving in this economy? (Hint: Use APC to estimate C for $275 billion of DI)

4. If S = -200 + .15Y, where S is saving and Y is disposable income. What is the MPC? What is the schedule for C?

Solutions

Expert Solution

1)

Consumption function is given by:

C = Co + cY where Co = Autonomous consumption , c = MPC and Y = Disposable Income.

Here,  C = 20 + .9Y

Comparing the above two equation we get Co = Autonomous Consumption = 20

MPC = c = 0.9

Hence, MPC = 0.9

As MPS + MPC = 1 => MPS = 1 - 0.9 = 0.1

Hence MPS = 0.1

2)

Tessa Break even Income = 10,000 but he his is earning disposable income of 16000 and hence excess amount he is having = 6000 from which he will save according to MPS.

MPS = 1 - MPC =1 - 0.75 = 0.25

Hence Amount he is saving is excess income*MPS = 0.25*6000 = 1500

Hence Amount he is saving = $1500

3)

APC = C/DI => C = APC*Y here APC = 0.8 and DI = 275 billion

=> C = 0.8*275 billion = 220 billion

Hence S = DI - C = 275 billion - 220 billion = 55 billion

Hence, Saving = $55 billion

4)

S = -200 + .15Y  

Saving is given by:

S = -Co + (MPS)Y = -Co + (1 - MPC)Y

Comparing above 2 equations we get:

Co (Autonomous consumption) = 200

1 - MPC = MPS = 0.15

=> MPC = 0.85

Consumption function is given by:

C = Co + cY where Co = Autonomous consumption , c = MPC

Hence C = 200 + 0.85Y


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