Consider the following one-period model. Assume that the consumption good is produced by a linear technology: Y = zND where Y is the output of the con- sumption good, z is the exogenous total factor productivity, ND is the labour hours. Government has to finance its expenditures, G, using a tax on the representative firm. The government collects t units of consumption goods from the firm for each unit of labor it employs (0
Consider the following one-period model. Assume that the consumption good is produced by a linear technology: Y = zND where Y is the output of the con- sumption good, z is the exogenous total factor productivity, ND is the labour hours. Government has to finance its expenditures, G, using a tax on the representative firm. The government collects t units of consumption goods from the firm for each unit of labor it employs (0
Chapter1: Making Economics Decisions
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Transcribed Image Text:Consider the following one-period model. Assume that the consumption
good is produced by a linear technology: Y = zND where Y is the output of the con-
sumption good, z is the exogenous total factor productivity, ND is the labour hours.
Government has to finance its expenditures, G, using a tax on the representative firm.
The government collects t units of consumption goods from the firm for each unit of labor
it employs (0 <t< 1). There is no other tax in the economy. The firm is owned by the
representative consumer who is endowed with h hours of time she can allocate between
work, NS and leisure, 1. Preferences of the representative consumer are:
U(c, l) = Inc+ In l
(a) Write down the definition of a competitive equilibrium for the above economy.
(b) Show that the Walr
law holds for this economy.
(c) Solve for the leisure, l, the consumption, c, employment, N, wage rate, w, tax rate,
T, and output, Y in equilibrium.
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