Key Terms Closed economy Quilibrium level of national income

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Presentation transcript:

The Income Adjustment Mechanism & Synthesis of Automatic Adjustments Chapter 17

Key Terms Closed economy Quilibrium level of national income Marginal propensity to consume Marginal propensity to import Consumption function Saving function Investment function Marginal propensity to save Multiplier Import function Export function

1 Introduction Review the concept and the determination of the equilibrium national income and the multiplier in a closed economy. Extend the concept and examine the determination of the equilibrium level of national income and multiplier in a small open economy. Further extend the presentation to include foreign repercussions that arise when the nations are not small. Examine the price and income adjustment mechanisms together. Discusse monetary adjustments and presents a synthesis of all automatic adjustments, pointing out the disadvantages of each automatic mechanism and the need for adjustment policies.

2 Determination of Equilibrium National Income in Closed Economy In a closed economy without a government sector, the equilibrium level of national income and production (Y) is equal to the consumption (C) plus investment expenditures (I): Y=C(Y)+I Investment (I) is exogenous, or independent of the level of national income. Consumption expenditures, C(Y), are a function of, or depend on, the level of national income. That is, as income (Y) rises, desired consumption (C) also rises. The change in consumption (△C) associated with a change in income (△Y) is called the marginal propensity to consume (MPC). Since consumers save part of their income, the increase in consumption is less than the increase in income so that MPC < 1.

2 Determination of Equilibrium National Income in Closed Economy The consumption function is shown by line C(Y). It equals 100 when income is zero and rises as income rises. The positive level of consumption (when income is zero) indicates that the nation lives off its past savings. The MPC=△C/△Y = 450/600 = 3/4, or 0.75. The equation of this linear consumption function is then C = 100 + 0.75Y, where 100 is the vertical intercept and 0.75 is the slope.

2 Determination of Equilibrium National Income in Closed Economy The total expenditure function C(Y)+I. The C(Y)+I function crosses the 45o line at E. Every point on the 45°line measures equal distances along the vertical and horizontal axes. At E, the total consumption and investment of 1000 equals the level of production of income of 1000. YE =1000 is the equilibrium level of national income.

2 Determination of Equilibrium National Income in Closed Economy At Y > 1000, expenditures are smaller than the output, firms have an accumulation of inventories of unsold goods, and they cut production. At Y < 1000, expenditures exceed production, there is a reduction of inventories, and production is increased. Thus, YE = 1000 is stable in the sense that at any other level of national income, it moves toward Ye = 1000.

2 Determination of Equilibrium National Income in Closed Economy In the bottom, The level of desired investment is exogenous at I = 150 regardless of the level of income. On the other hand, desired saving is a function of income, so that the saving function is S(Y) = Y-C(Y) Thus, when Y=0, C=100 (see the top) and S=-100 (in the bottom). At Y=400, C = 400 and S=0 (point A in both panels). At Y=1000, C = 850 and S=150. Note that as income rises, desired saving rises.

2 Determination of Equilibrium National Income in Closed Economy The change in saving (△S) is defined as the marginal propensity to save (MPS). Thus, the marginal propensity to save, or MPS, equals △S/△Y = 150/600 = 1/4. Since any change in income (△Y) always equals the change in consumption (AC) plus the change in saving (△S), MPC + MPS = 1, so that MPS = 1 - MPC. In the above example, MPC + MPS = 3/4 + 1/4 = 1, and MPS = 1 - 3/4 = 1/4.

2 Determination of Equilibrium National Income in Closed Economy In the bottom, investment is an injection into the system because it adds to total expenditures and stimulates production. Saving is a leakage out of the system because it represents income generated but not spent. The equilibrium level of income is the one at which S = I The equilibrium level of income is at point E in the bottom panel.

2 Determination of Equilibrium National Income in Closed Economy Thus, the equilibrium level of national income is determined either at the intersection of the C(Y) + I function with the 45°line in the top panel or by the intersection of the S(Y) and I functions in the bottom panel. In either case, the equilibrium level of national income is YE = 1000, and we assume that it is smaller than the full-employment level of income.

3 Multiplier in Closed Economy If investment rises by 100 from I = 150 to I' = 250, the total expenditure function shifts up by 100 from C(Y) + I to C(Y) + I' and defines equilibrium point E' at Y’E=1400. An autonomous increase in investment causes the investment function to shift up from I = 150 to I'= 250 (in the bottom panel) and intersect the saving function at point E’ also defining the equilibrium level of national income at Y’E = 1400.

3 Multiplier in Closed Economy △I = △S = MPS × △Y so that △Y =(1/MPS)△I Therefore, the multiplier (k): k =△Y/△I = 1/MPS = 1/(1-MPC)

4 Import Function The import function of a nation, M(Y), shows the relationship between the nation's imports and national income. A hypothetical import function is shown in Figure 17.2. Note that M = 150 when Y = 0 and rises as Y rises. When income is zero, the nation purchases 150 of imports by borrowing abroad or with its international reserves. Then as income rises, imports also rise.

4 Import Function MPM = △M/△Y= 150/1000 = 0.15 APM = M/Y = 300/1000 = 0.3

5 Determination of Equilibrium NI in Small Open Economy In an open economy, exports, like investment, are an injection into the nation's income stream, while imports, like saving, represent a leakage out of the income stream. Exports and investment stimulate domestic production, while imports and saving constitute income earned but not spent on domestic output. For a small open economy, exports are also taken to be exogenous or independent of the level of income of the nation (just like investment). Thus, the export function, is also horizontal when plotted against income. That is, the exports of the nation are the imports of the trade partner or the rest of the world and depend not on the exporting nation's level of income but on the level of income of the trade partner or the rest of the world. On the other, imports (like saving) are a function of the nation's income.

5 Determination of Equilibrium NI in Small Open Economy In a small open economy, the equilibrium condition relating injections and leakages in the income stream is I+ X= S + M Note that this condition for the equilibrium level of national income does not imply that the balance of trade (and payments) is in equilibrium. Only if S = I will X = M, and the balance of trade also be in equilibrium. By rearranging, we can restate the condition for the equilibrium level of national income as X- M = S - I

5 Determination of Equilibrium NI in Small Open Economy X- M = S - I This points out that at the equilibrium level of national income, the nation could have a surplus in its trade balance (a net injection from abroad) equal to the excess of saving over domestic investment (a net domestic leakage). On the other hand, a deficit in the nation's trade balance must be accompanied by an equal excess of domestic investment over saving at the equilibrium level of national income. By transposing I from the right to the left side of Equation, we get: I + (X- M) = S

5 Determination of Equilibrium NI in Small Open Economy

6 Questions for Discussion What is meant by closed economy? What are a consumption function, a saving function, and an investment function? What do the MPC and MPS measure? How is the equilibrium level of national income determined in a small open economy? What is the value of foreign trade multiplier?

The End