Consider the Harris-Todaro Model with an agricultural sector and a manufacturing sector.
1. Assume that the demand for agricultural labor (A) increases
and the minimum wage (M)
in the manufacturing sector remains unchanged. Determine the new
equilibrium number of agricultural workers, label it
L2A.
According to the above model the manufacturing sector was only able to employ OMLM amount of labour and the remaining amount of labour was hired in the agricultural sector . the high wages in the manufacturing sector attracted labour from the agricultural sector to the manufacturing sector point This lead to formation of new equilibrium and the agricultural sector started to employ amount of labours at wages WA .
Now as the demand of the agricultural sector has increased this will shift the demand curve to the rightwards . This will intersect the manufacturing sector demand curve at new point at A' curve where the wages will be Wa and the new equilibrium would be L2 A and the amount of labour employed in agricultural sector will become OA L2A .
Consider the Harris-Todaro Model with an agricultural sector and a manufacturing sector. 1. Assume that the...
Consider the Harris-Todaro Model with an agricultural sector and
a manufacturing sector.
A. assume that the demand for agricultural labor decreases and
the minimum wage (M)
in the manufacturing sector remains unchanged. Determine the new
equilibrium number of agricultural workers, label it
L2A. What would the new unemployment interval
be?
FIGURE 7.12 The Harris-Todaro Migration Model Agricultural wage rate Manufacturing wage rate --XN --- - T LA LA LM Lu Unemployment We were unable to transcribe this image
Assignment #4 40 70 1. The graph drawn above is related to the Harris-Todaro model of rural to urban migration. The curve RR' is the demand curve for rural labor and the curve UU' is the demand curve for urban labor. These demand curves show the marginal productivity of labor on the vertical axis. The economy has 100 million urban and rural workers, who are looking for jobs. Assume that the labor markets are perfectly competitive. () Then what would...
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Consider an economy with two sectors: agricultural and services. Demand for labor in agricultural and services are described by these equations: La = 200-6Wa Ls = = 1000 - 4Ws Where Lis labor (in number of workers), W is the wage (in dollars), and the subscripts denote the sectors. The economy has 1000 workers who are willing and able to work in either sector. a. Suppose workers are free to move between sectors, and wages adjust to equilibrate labor supply...
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Consider an economy with two sectors: manufacturing and services. Demand for labor in manufacturing and services are described by these equations: LM = 200 – 4WM Ls 100 – 4WS where Lis labor (in number of workers), W is the wage (in dollars), and the subscripts denote the sectors. The economy has 193 workers who are willing and able to work in either sector. Workers in the service sector created a union that bargained for a $16.3 wage rate. Assuming...
Consider an economy with two sectors: manufacturing and services. Demand for labor in manufacturing and services are described by these equations: LM = 200 – 4WM Ls = 100 – 4Ws where Lis labor (in number of workers), W is the wage (in dollars), and the subscripts denote the sectors. The economy has 93 workers who are willing and able to work in either sector. Assuming that workers are free to move between sectors, what is the equilibrium wage? Round...
Consider an economy with two sectors: manufacturing and services. Demand for labor in manufacturing and services are described by these equations: LM = 200 - 4WM Ls = 100 - 4WS whereLis labor (in number of workers), Wis the wage (in dollars), and the subscripts denote the sectors. The economy has 199 workers who are willing and able to work in either sector. Workers in the service sector created a union that bargained for a $15.1 wage rate. Assuming that...
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