Macroeconomics Functions
List multiple (up to five) macro-economic functions. Show what they are a function of. An example would be the production function; listed it as q = f(K,L) where K is capital and L is labor in microeconomics but these must be specific to macro.
(1) Estimation of (Gross Domestic Product) GDP using expenditure approach:
GDP at Market Price = f(Consumption expenditure, Capital formation, change in stock, export, import)
GDP at Market Price = Private Final Consumption Expenditure + Government Final Consumption Expenditure + Gross Domestic Fixed Capital Formation + Change in Stock + Exports - Imports
(2) Quantity theory of Money:
Money Supply = f(Price level, Quantity)
Money Supply = (Price level * Quantity of Goods & Services transaction )/ (Velocity of money in circulation)
(3) Okun's law: It states the relationship between change in unemployment and output growth
Unemployment rate - natural rate of unemployment =f(Output growth rate - potential output growth rate)
Unemployment rate - natural rate of unemployment = - constant * (Output growth rate - potential output growth rate)
(4) Fischer's equation: It establishes the relationship between the real interest rate and nominal interest rate
Real interest rate = f(nominal interest rate)
real interest rate = nominal interest rate - inflation rate
(5) Permanent Income theory of Consumption: According to this theory , consumption is considered proportional to the permanent income
Permanent Consumption = f(Permanent Income)
Permanent Consumption = Constant * Permanent Income
Macroeconomics Functions List multiple (up to five) macro-economic functions. Show what they are a function of....
List multiple (up to ten) economic functions across producer and consumer theory. Show what they are a function of. An example would be the production function; listed it as q = f(K,L) where K is capital and L is labor. Other functions may include the utility function, the demand function, the supply function, elasticities, etc.
Specific Output Functions, Q = f(L,K): Below are some specific output functions. For each production function (1) Explain how the firm uses the inputs capital (K), and labor (L): (2) Provide an illustration of the corresponding isoquants the preference yield - include three isoquants with unique levels of output; (3) Provide a general form of the production function and create two specific production functions; and (4) Calculate the MRTS Lx for each of your proposed production functions (if possible). (1)...
4. Consider the production functions given below: a. Suppose that the production function faced by a milk producer is given by Q = 40.5 20.5 = 4VK VL, where MPx = 2K-0.5 20.5 = 2 and MP, = 2 K0.5L-05 = 2 * i. Do both labor and capital display diminishing marginal products in the short run? ii. Find the marginal rate of technical substitution for this production function. (Hint: The MRTS = 1) iii. Does this production function display...
Macroeconomics Bosshardt Fall 2019 The test will be multiple choice (blue scan sheet, I will have for $0.50 as la Questions to know before the test Chapter 1 Why is economics necessary? What topics are covered in microeconomics and macroeconomics? What are the types of factors of production (resources) and what do the Why does every decision we make have an opportunity cost? What is meant by the word marginal? How should individuals make decisions using marginal analysis? Chapter 3...
5.5 We estimated that BlackBerry’s production function is ? = 2.83? ? , where L is labor and K is capital. Epple et al. (2010) estimated that the production function for U.S. housing is ? =0.144 0.856 1.38? ? , where L is land and M is an aggregate of all other mobile, nonland factors, which we call materials. Haskel and Sadun (2012) estimated that the production function for U.K. supermarkets is 0.23 0.10 0.66 ? = ? ? ?...
material from chapters 7, 9 and 11) will be covered in the multiple choice section. 2 Example free response questions 2.1 Problem 1 A firm produces output, Q, using labor, L, and captial, K, according to the production function Q = f(L,K) = LK2. The associated marginal product functions are MPL = K2 and MPK = 2LK. The prices of a unit of labor and a unit of capital are w = 1 and r = 4, respectively. The firm...
2) Consider the following production function for shirts: q=13/4K1/4, where L is worker-hours, and K is sewing machine-hours. The cost of one hour of labor L is w The cost of renting a sewing machine for one hour is r. What type of returns to scale does this production function have? a) b) Compute the marginal product of labor L and marginal product of capital K. What is the marginal rate of technical substitution of labor for capital .e. how...
Do the following production functions exhibit increasing, constant, or decreasing returns to scale? (show your work to illustrate the answer), where Q is quantity of output, K is the amount of capital used, and L is the amount of labor used. a) Q=K^1/3 L^2/3 b) Q=7K^1/5 L^3/5 c) Q=4K+8L d) Q=3k^5 L^4
Suppose a production function is given by F(K, L) = KL2 ; the price of capital is $10 and the price of labor is $15. What combination of labor and capital minimizes the cost of producing any output? To produce a given level of output q, how many units of L and K are needed? Express the optimal inputs choices L(q) and K(q) as functions of the level of output q
Please solve and show full work for a rating. Thank you. Plastic bags are great 2) The production of plastic bags is given by the production function q K is capital and L is labor. f(LK) s, where Short Run Production a. ) Find the expressions for the Marginal Product of Labor (MP) and Average Product of Labor (APL) in the Short Run, when K is fixed at 400. i) Derive L() in the Short Run, again with K fixed...