Jalapeno Jack is a maximizing worker with preferences U = ZF who has non-labour income of $60 and is paid a wage of $5 per hour. If he joins a union, he will be paid a wage of $20 per hour. a.Provide a labelled Indifference Curve diagram and supplementary calculations to illustrate and quantify the Income and Substitution Effects for this wage increase. Calculate and show Bundles "A", "B" and "C", the slopes and intercepts for the Budget Lines and the Compensated Budget Line.b.Circle True or False: Jack thinks that leisure is an inferior good. c.The maximum membership fee that Jack would pay to join this union is

Suppose the supply curve of lab assistants is given by w = 8 + 6E, while the demand curve is given by w = 40 – 2E. (Assume is in 000s of persons and w is the annual salary in thousands of dollars). Calculate the equilibrium wage and employment level.

The equilibrium wage rate in an industry is determined by a) whether workers or management are better at negotiating. b) finding where the market supply curve indicates that the substitution effect and income effect of a wage increase are offsetting. c) the strength of the substitution effect relative to the elasticity of demand for labor. d) the intersection of the market demand curve for labor and the market supply curve for labor.

21. Let U=x 2 +y 2 is the utility function of a worker who has 10 hours that to be allocatedbetween labour supply (L) and leisure (x). Let y is a consumption good whose price is 1.Wage rate (w) is Rs 1 and non-wage income is 20. Find out L.a) 10 b) 0 c) 5 d) 8 e) none 22. On the basis of the above question, hen w=0 and non-wage income is 40, find out L.a) 10 b) 0 c) 5 d) 8 e) none

Show diagrammatically how a labour supply curve can be backward bending, fully explaining using income and substitution effects. Explain why a researcher may choose to use Roy's Identity to derive estimable labour supply functions.

Consider the following model of labour supply. There is a representative worker with the following utility function: U(C,L) = CªL²-a where U is utility, C is consumption, L is leisure, and a is a parameter that governs the importance of consumption to the worker's utility relative to leisure. a must satisfy 0 < a < 1. Consumption and Leisure are always positive (by definition) The budget constraint and time constraint are: C = wh + V h = T – L where w is hourly wage, and V is non-labour income, T is time endowment. Here, w,V and T are parameters. h is hours work a) Does the utility function exhibit the "the more the better" and "law of diminishing marginal utility" assumptions? Show it. b) Characterize the optimal leisure and consumption as functions of the parameters a, w, V and T

Suppose the hourly wage rate is $14, the rental price of capital is $2 and the price of output is constant at $42 per unit. Firm's production technology is q = 4K0.25 0.75, the marginal product of employment is MPE =3K0.25E-0.25 and the marginal product of capital is MPK = K™ 0.75 0.75. What is firm's optimal demand of labor if firm plans to produce q=19 units of outputs in the long-run? (please keep 1 decimal place in your answer)

Boeing created, and recently expanded, an airplane manufacturing center in Charleston, South Carolina. One of the factors that likely influenced this location decision is that South Carolina is a "right to work" state. This represents a) a place factor related to labor. b) a transportation factor related to the market. c) higher wages for Boeing workers in South Carolina relative to Washington. d) a place factor related to the political environment.