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What are the variables (the items measured on the axes) in a graph of the (a) consumption schedule and (b) saving schedule? Are the variables inversely (negatively) related, or are they directly (positively) related? What is the fundamental reason that the levels of consumption and saving in the United States are each higher today than they were a decade ago?

Short Answer

Expert verified
  1. The variables in a consumption schedule graph are consumption and income.
  2. The variables in a saving schedule graph are saving and income.

The variables are positively related.

The consumption and saving levels are higher today than a decade ago because of the increase in income.

Step by step solution

01

Variables in consumption and saving schedules graph

The following equation reveals how income, consumption, and saving are related:

Y = C + S

What is consumed cannot be saved, and what is saved cannot be consumed. Income is distributed between these two.

The consumption schedule gives the dependence relation of consumption on the level of income. Thus, it represents income on the x-axis and consumption on the y-axis, as shown below:

The 450line represents income. When income is zero or very low, consumption exceeds the income. As income increases, consumption also increases.

When income becomes equal to consumption, it is called the breakeven point. When income increases beyond the breakeven point, income increases in small proportion to income.

The saving schedule gives the dependence relation of saving on the level of income. Thus, it represents income on the x-axis and saving on the y-axis, as shown below:

When income is less than the breakeven point, saving is less than zero. Economists refer to it as dissaving. When income is less than the breakeven point, people either exhaust their previous savings or borrow the income. As income increases beyond the breakeven point, the savings increase.

02

Relationship between the variables

In consumption and saving schedules, none of the variables is inversely related to income. As income increases, consumption and savings also increase. Therefore, the consumption and saving schedules are positively sloped straight lines, as shown in the above graphs.

Moreover, when income reaches a very high level, consumption increases at a diminishing rate because the wants are already satisfied. People spend less on consumption and save more. Therefore, consumption and saving show a direct (positive) relationship at a very high-level income.

03

Reason why consumption and saving in the United States are higher today than ever

Consumption and saving both are dependent on the level of income. The higher the income, the greater the value of these variables. The national income and per capita income of the US have increased over the years. As a result, the consumption and savings rates are higher than before.

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Most popular questions from this chapter

Linear equations for the consumption and saving schedules take the general form C = a + bY and S = − a + (1 − b)Y, where C, S, and Y are consumption, saving, and national income, respectively. The constant a represents the vertical intercept, and b represents the slope of the consumption schedule.

a. Use the following data to substitute numerical values for a and b in the consumption and saving equations.

National Income (Y)Consumption (C)
\(080
100140
200200
300260
400320

b. What is the economic meaning of b? Of (1 − b)?

c. Suppose that the amount of saving that occurs at each level of national income falls by \)20 but that the values of b and (1 − b) remain unchanged. Restate the saving and consumption equations inserting the new numerical values, and cite a factor that might have caused the change.

Suppose that the linear equation for consumption in a hypothetical economy is C = 40 + 0.8Y. Also, suppose that income (Y) is $400. Determine

  1. the marginal propensity to consume,

  2. the marginal propensity to save,

  3. the level of consumption,

  4. the average propensity to consume,

  5. the level of saving, and

  6. the average propensity to save.

What will the multiplier be when the MPS is 0, 0.4, 0.6, and 1? What will it be when the MPC is 1, 0.90, 0.67, 0.50, and 0? How much of a change in GDP will result if firms increase their level of investment by $8 billion and the MPC is 0.80? If the MPC instead is 0.67?

Use your completed table for problem 1 to solve this problem. Suppose the wealth effect is such that \(10 changes in wealth produce \)1 changes in consumption at each income level. If real estate prices tumble such that wealth declines by \(80, what will be the new level of consumption and saving at the \)340 billion level of disposable income? The new level of saving?

Level of Output and Income (GDP = DI)
Consumption
Saving
APC
APS
MPC
MPS
\(240
\)244
-$4
1.016
-0.016
0.8
0.2
2602600100.8
0.2
28027640.985
0.014
0.8
0.2
30029280.9730.0260.8
0.2
320308120.962
0.037
0.8
0.2
340324160.9520.0470.8
0.2
360340200.944
0.055
0.8
0.2
380356240.9360.0630.8
0.2
400372280.930.070.80.2

Why does a downshift of the consumption schedule typically involve an equal upshift of the saving schedule? What is the exception to this relationship?

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