Question 4 with LinearAlgebra) Consider an economy consisting of 3 sectors: M (manufacturing), E (energy) and...
Hi, I need help with this question and any help offered would be appreciated. Thanks! Consider an economy consisting of 3 sectors: M ('manufacturing'), E ('energy') and T ('transportation'). The following is known about the required inputs in each of these sectors from the outputs of different sectors for production of yearly outputs x1, x2 and x3 in sectors M, E and T, respectively: (i) M requires 0.5 fraction of itself, 0.1 fraction of the output of E, and 0.2...
An economy is based on three sectors, agriculture, manufacturing, and energy. Production of a dollar's worth of agriculture requires inputs of $0.40 from agriculture, $ 0.40 from manufacturing, and $0.20 from energy. Production of a dollar's worth of manufacturing requires inputs of $0.30 from agriculture, $0.30 from manufacturing, and $0.30 from energy. Production of a dollar's worth of energy requires inputs of $0.20 from agriculture, $0.40 from manufacturing, and $0.30 from energy. Find the output for each sector that is...
1. An economy has two sectors: manufacturing and services. One unit of output from manufacturing requires inputs of 0.1 units from manufacturing and 0.8 units from ser- vices. One unit of output from services requires inputs of 0.4 units from manufacturing and 0.2 units from services. The final demand is 4 units of manufacturing and 2 units of services (e) (3 points) W which sector corresponds to each column. rite down the consumption matrix for the economy. Clearly indicate (b)...
Question 1. Closed Leontief Model 5 pts Consider a closed economy with three sectors Energy, Manufact uring and Services with consumption matrix (input-output matrix) given by 0.1 0.2 0.4 c=10.4 0.2 0.2 0.5 0.6 0.4 T1 Solve the system Cx = x for production vector x = | , where x, x2 and r, are the production values of Energy, Manufacturing and Services respectively. How many solutions are there to this closed Leontief system? T3 Question 1. Closed Leontief Model...
7. Work It Out. Consider an economy with two sectors: manufacturing and services. Demand for labor in manufacturing and services are described by these equations: L Lm=200-6WmLs=100-4W L = 200 - 6W = 100 - 4W. where Lis labor (in number of workers), W is the wage (in dollars), and the subscripts denote the sectors. The economy has 100 workers who are willing and able to work in either sector. a. If workers are free to move between sectors, what...
7. Work It Out. Consider an economy with two sectors: manufacturing and services. Demand for labor in manufacturing and services are described by these equations: L = 200 – 6Wm L = 100 – 4W where L is labor (in number of workers), W is the wage (in dollars), and the subscripts denote the sectors. The economy has 100 workers who are willing and able to work in either sector. a. If workers are free to move between sectors, what...
can you please help me with these questions, much appreciated. QUESTION 4 Suppose in Singapore, 60% of its population lives in condominiums (denoted by C) and 40% lives in houses (denoted by h) The observed yearly transition matrix, T. is: a) C H C[0.35 0.65 H045 0.55 iInterpret the elements in the second column of matrix T ii) What are the percentages of people living in condomínims and houses after one year? ii) Determine the respective equilibrium percentages of people...
Question 6 (9 points) In a two sector economy, production of a dollar's worth of agriculture output requires an input of $0.40 from agriculture and $0.20 from manufacturing industry. Production of a dollar's worth of manufacturing output requires an input of $0.15 from agriculture and $0.30 from manufacturing industry. a. Find the necessary levels of output (in $ billions) by agriculture and manufacturing industries if there is also a surplus (final demand) of $16 billion for agriculture and $36 billion...
7. An economy produces two goods, food (F) and manufacturing (M). Food is produced by the production function F = (Lp)? (T), where Ly is the labour employed, T is the amount of land used and F is the amount of food produced. Manufacturing is produced by the production function M = (Lx)2(K), where Ly is the labour employed, K is the amount of capital used and M is the amount of manufacturing production. Labour is perfectly mobile between the...
1. (Specific Factor Model, Chapter 3) In the "simple" version of the specific factor model, there are two sectors (goods), one factor (labor) that is perfectly mobile between the two sectors, and one fixed - or specific - factor in each sector. To be concrete, suppose the two goods are food and clothing, the specific factor in food is "land" - represented by "T", and the specific factor in clothing is "capital", represented by "K'. The production functions for each...