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- You are an economic advisor to the government. Discuss your opinion . a) How COVID-19 pandemic will affect the consumption behavior as well as the investment done by the firms and household for the next two years? b) What are the actions or policies that the government can implement to face this situation? please answers with analysis and --graph (if possible)Q: Find marginal propensity save given:- Change in Savings = $6600 Change in income = $11,500Equation for consumption is C=40/(0.8Y) where Y= yearly income = $400. A) what is the level of consumption B) what is the average propensity to consume
- Below are the information of four sector economy. All values are in RM billon. The saving function [Fungsi tabungan] : S = -200 + 0.15 Yd Investment, [Pelaburan] : I = 500 Government spending [Perbelanjaan kerajaan] : G = 300 Tax [Cukai] : T =100 Export (X) : X=200 Import (M) : M=100 Based on the data above, calculate the: d. Sketch the diagram to illustrate your answer in ( c ) e. Calculate the value of average propensity to consume (APC) and average propensity to save at the equilibrium level.Consider the following NIPA data for 1Q2021 (First Quarter 20210 $ billlion) Investment: Non Residential $2,948.3 Exports $2,305.3 PCE Goods $5,183.5 Investment: Residential $1,043.7 Government Expendiures Federal $1,557.0 PCE Services $9,857.7 Imports $3,152.3 Governemnt Expenditures : State and local Goernent Expenditures $2,395.9 Change in private inventories -$90.1 2a. Compute the weights of each of PCE, GPDI, NX and GOV) in GDP 2b. Consider the following rates of change (%) for each of the above items. % change PCE 10.70% GPDI -5.00% NX -6.80% GOV 6.30%) Consider the following closed economy SImodel set upY = 18000C = 300 + 0.8(Y − 2500)I = 3500 − 400(r)G = 3000T = 2500(a) Compute the impact on r and I, if Gincreases by 500.(b) Compute the impact on r and I, if Gincreases by 500.(c) Compute the impact on r and I, if bothG and T increase by 500.
- dont chatgpt i will 3 upvotOutput/Income Consumption Savings MPC MPS APC APS 0 80 0-80 = -80 - - - - 100 140 100-140 = -40 0.6 0.4 1.4 -0.4 200 200 200-200=0 0.6 0.4 1 0 300 260 300-260=40 0.6 0.4 0.8666666667 0.1333333333 400 320 400-320=80 0.6 0.4 0.8 0.2 a. Assume Y= 400 Calculate the level of Consumption Hint: plug in 400 for Y into the Consumption and Savings equations, Also, calculate the following APC (C/Y); APS (S/Y) b. Calculate the Multiplier 1/(1-MPC) c. Assume Y= C + I + G + X I=20; G=30 X=0 Use the equation derived in (d) above; use this to Plug in the value of C into the equation. I=Busines Investments G= Government Spending X=Net exportsA consumer's current income (y) is 200 and the future income ( t.') is 240. A current lump sum tax (t) of 10 is paid and the tax in the next period (t) is 15. The real interest rate is 20% for each period. Please assume that current and future consumption are complements. and the consumer always prefers to have one unit of current consumption and two units of consumption in the future. Calculate the optimal current and future consumption and the optimal current and future savings. Is the consumer a lender or a borrower? How does he she. as a lender or a borrower. affect the future consumption?
- What is constrains optimization, explain and discuss the significance of langrage multiplier.When AP L is positive but declining, the MP L could be (i) declining (ii) zero (iii) negative or (iv) any of them. Which one is the correct alternatives? Explain with diagram.Please no written by hand solutions Data on before-tax income, taxes paid and consumption spending (on domestic goods and services) for the Simpson family in various years are given below. BEFORE-TAX INCOME ($) TAX PAID ($) CONSUMPTION SPENDING ($) 3000 3500 3700 4000 25 000 27 000 28 000 30 000 20 000 21 350 22 070 23 600 a. Graph the Simpsons's consumption function and find their household's marginal propensity to consume. b. How much would you expect the Simpsons to consume if their income was $32 000 and they paid taxes of $5000? c. Homer Simpson wins a lottery prize. As a result, the Simpson family increases its consumption by $1000 at each level of after-tax income. ('Income' does not include the prize money.) How does this change affect the graph of their consumption function? How does it affect their marginal propensity to consume?