The following table contains information for a hypothetical economy:
Level of output And income (GDP = DI) Consumption Saving APC APS MPC MPS |
$ 240 $ _______ $-4 _____ _____ _____ _____
260 $ _______ 0 _____ _____ _____ _____
280 $ _______ 4 _____ _____ _____ _____
300 $ _______ 8 _____ _____ _____ _____
320 $ _______ 12 _____ _____ _____ _____
340 $ _______ 16 _____ _____ _____ _____
360 $ _______ 20 _____ _____ _____ _____
380 $ _______ 24 _____ _____ _____ _____
400 $ _______ 28 _____ _____ _____ _____
7.1 Complete the following table.
7.2 Find the break-even level of income. Explain how it is possible for households to dissave at very low-income levels.
7.3 If the proportion of total income consumed (i.e., APC) decreases and the proportion saved (i.e.,APS) increases as income rises, explain how the marginal propensity to consume (MPC) and the marginal propensity to save (MPS) can be constant at various levels of income.
(7.1)
Formulae used in the above table:
Saving=DI-Consumption
APC=Consumption/DI
APS=Saving/DI
MPC=Change in Consumption/Change in DI
MPS=Change in Saving/Change in DI
(7.2) The table shows that when DI=260, Saving=0 or DI=Consumption, therefore 260 is break-even level of income.
At very low-income levels such as DI=240 in the table the individual dissave because the minimum consumption (needed or necessary to survive) level of the individual is 244. So saving at this income is negative (-4).
(7.3) As shown in the above table if APC decreases i.e. the proportion of total income consumed decreases and the APS increases i.e. the proportion saved increases as income rises.
We know that Y=C+S at every level of income (DI or Y)
Thus, Change in Y= Change in Consumption+ Change in Saving (i.e. )
Now dividing the above equation by Change in Y we get,
Thus the marginal propensity to consume (MPC) and the marginal propensity to save (MPS) can be constant at various levels of income because the sum of MPC and MPS is always equal to 1.
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