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The Budget Line The line BB gives the persons budget constraint. It is described by the linear equation
c + wl = w;
which can be rewritten as
c = w - wl:
The budget line gives all the consumption-leisure combinations that the person can potentially enjoy with his one unit of time.1 The slope of the budget constraint is given by (the negative of) the wage rate, w. Think about this as representing the relative price of leisure in terms of consumption: if the person desires to enjoy an extra unit of leisure he must sacrifice w in terms of consumption. If the person worked all of his time, so that leisure was zero, then his consumption would be w. This is the vertical intercept of the line. If he did not work, then his leisure would equal one, implying l = 1. He would of course have no consumption, so c = 0. This is the horizontal intercept.
factors influencing the conditions of demand for a given product
You estimate that the price elasticity of demand for one-acre plots in Lusaka is -1.5 and that income elasticity of demand is 5. Land owners intend to increase the price of a one-a
Hotel rooms go for $100/room and sell 1000/day; if taxed at $10/room and rate goes to $108 and 900 rooms are sold, what''s the tax revenue and dead weight loss?
what are the limitations of economies of scale?
Ask question #Minimum sources of monopoly100 words accepted#
Determine the indirect utility function in brief. Indirect Utility Function: The ordinary utility function, u(x), is described over the consumption set X and thus to as the
The Production Possibilities Frontier (PPF) The PPF curve exhibits the probable combinations of goods and services accessible to an economy, given that all productive resources
using the tools of an indifference curve and isoquent, highlight on consumption and production in business economics.
1. Sam Smith owns an internet radio company that has subscribers in Houston and Dallas. The demand functions for the 2 markets are: Q(Houston) = 50-0.35P(Dallas) Q(Dallas) = 80-0.
1. The figure below is historical production data from the Kuparuk River field. The OOIP is 5,332,979 Mstb and cumulative recovery through 12/31/2004 is 1,971,200,654 stb.
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