(Four Sector Model) : The major macro aggregates for an economy are given as follows : Consumption, C = 60 + 0.8Y,(Y,is disposable income) Investment I = 100 – 5i % Interest rate i = 6 Imports Government expenditure, G= 76 M=12+0.2Y Lump-sum Tax, T= 15 Transfer payments, TR = 60 1. Derive the lIS curve using the abo ve data Exports X = 70 2. Calculate equilibrium level of inc ome 3. Calculate foreign trade multiplier
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- . This question repeats the exercise of Study Exercise 12, but for spe- cific numerical values. The equations of the model are C = 50 +0.7YD T = (0.2)Y I = 75 X = 50 G = 100 IM = (0.15)Y i a. Compute the AE function and plot it in a diagram. What is to- tal autonomous expenditure? b. What is the slope of the AE function? c. Compute the equilibrium level of national income. d. Suppose X rises from 50 to 100. How does this affect the level of national income? e. What is the simple multiplier in this model?For an IS/LM model of an economy with the following equations: C = 200 + 0.8Yd |= 220 – 25i G 240 %3D TR 150 T= .2Y L= .1Y– 31 = 125 The equations for the IS and LM (to two decimal places) are OY= 2168.4 - 69.5i andY = 30i + 1250 OY= 2168.4 - 69.5i and Y = 31 + 125 Y= 780 - 25i and Y = 30i + 1250 Y= 2168.4 + 69.5i and Y = 30i – 1250 ミ1a EThe following is the macro model of the economy for next year. (i) Find theparametric solutions for the predicted GDP (Y ) and for the predicted netexport (X): (ii) Verify that the 3rd equation is satisÖed by your solutions. Y=C+G0+X C=a+b(Y-t0Y) X=k-mY
- Y6 4.) The following equations describe an economy. Y = C + I + G C = 50 + 0.7(Y-T) I = 108 -200r G = 120 T = 120 (M/P)d = 2Y -200r M = 1000 P = 1 a.) Use the relevant set of equations to derive the IS curve. Graph it on an appropriately labeled graph. b.) Use the relevant set of equations to derive the LM curve. Graph it on an appropriately labeled graph. c.) What is the equilibrium level of income and the equilibrium real interest rate? d.) Now consider that the LRAS curve is Y = 600. Draw the LRAS curve on the IS-LM Model and the AD-AS Model for this economy. (Remember, P= 1) e.) What will happen for this economy to reach long run equilibrium?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. 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 for the new numerical values, and cite a factor that might have caused the change.In this question, In Country 1, the values of the aggregate variables in 2020 are given as follows: Country 1 (in 2022) Variable Value Consumption 1227 investments 800 Government expenditures: 500 Exports: 150 Imports: 550 What is the GDP of Country 1 in 2022? Only Typing answer I need ASAP
- Assume the following model of the economy: Y =C+I+G C = 120 + 0.5 (Y-T) I= 100 -10r G = 50 T=40 Identify each of the variables and briefly explain their meaning.== 2. Consider an IS/LM model of an economy with the following equations:C = 300+ 0.6Ydl 100 5iG 200TR = 200T 200T = 0.1YL = 0.4Y 30iM/P = 500(a) Using the above data, derive the equation for the IS schedule. (b) In this example, what is the equation for the LM schedule? (c) Using simultaneous equations calculate the equilibrium level of income and interestrates. Sketch the IS/LM equilibrium position. (d) What are the values of the monetary policy multipliers with respect to income andinterest rates? If the money supply is increased by 30, what are the new market clearing income and interest rate levels?Fluctuation of savings and investment rates impact on GDP of any macroeconomics. Comment with the help of example and graphically as wel
- The accompanying table shows a portion of quarterly data for real personal consumption (Consumption in $) and real personal disposable income (Income in $) for the years 2000-2019. Date Q1,2000 Q2, 2000 A Q4,2019 Consumption 8520.71 8603.01 ⠀ 13411.94 Income 9338.68 9441.95 1 15100.13 pictureClick here for the Excel Data File a. Construct a scatterplot of Consumption against Income. Given the scatterplot, which statement best describes the relationship between Consumption and Income? O Consumption and Income have a positive relationship. O Consumption and Income have a negative relationship. O Consumption and Income have no relationship. O Consumption and Income have a U-shaped (nonlinear) relationship.Economics a) Discuss the determinants of aggregate consumption and aggregate investment. Base onhistorical Australian data, which tends to fluctuate more – investment or consumption? You must also answer why it does this, Data must be sourced. (500 Word count) b) Suppose bad economic stats led investors to be more negative about futureprospects on earnings on investment projects. With the help of diagrams, review theimpact of this change on aggregate consumption and income. Word limit 6002. Question 2: Suppose that you estimate a model of the aggregate annual retail sales of new cars that specifies that sales of new cars are a function of real disposable income, the average retail price of a car adjusted by the consumer price index, and the number of sports utility vehicles sold (you decide to add this independent variable to take account of the fact that some potential new car buyers purchase sports utility vehicles instead). You use the data (annual from 2000 to 2014) and obtain the following estimated regression equation: CARS, = 1.32 + 4.91Y D; + 0.0012 PRICE, - 7.14 SUV (2.39) (0.00045) (71.40) 1 where CARS = new car sales (in hundreds of thousands of units) in year t, YD; = real disposable income (in hundreds of billions of dollars), PRICE = the average real price of a new car in yeart (in dollars), SUV = the number of sports utility vehicles sold in year t (in millions). You expect the variable YD to have a positive coefficient and the variables PRICE and SUV to…