LL MICRO + SAPLING PLUS 1 TERM
LL MICRO + SAPLING PLUS 1 TERM
4th Edition
ISBN: 9781319319052
Author: KRUGMAN
Publisher: MAC LTD
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Chapter 3, Problem 17P
To determine

To Explanation:

The questions based on the following situations.

Although he was a prolific artist, Pablo Picasso painted only 1,000 canvases during his “blue Period” Picasso is now dead, and all of his Blue Period works are currently on display in museums and private galleries throughout Europe and the U.S.

  1. Draw a supply curve for Picasso Blue Period works. Why is this supply curve different from once you have seen?
  2. Given the supply curve from part, the price of a Picasso Blue Period work will be entirely dependent on what factors (s) ? Draw a diagram showing how the equilibrium price of such a work is determined.
  3. Suppose rich art collectors decide that is essential to acquire Picasso Blue Period art for their collections. Show the impact of this on the market for these paintings.

Concept Introduction:

Demand: The demand is defined as the ability to pay for goods and services.

Supply: The supply is the ability of the seller to produce the goods and services and sell it at the prevailing price

Equilibrium price: The equilibrium price is at which the demand and supply are equal

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5. We learnt the following equation in the class: Ak = sy - (n + 8)k where y = ko. Now, I transform this equation into: Ak/k = sy/k - (n + 8). I want you to use a diagram to show the steady state solution of this equation (In the diagram, there will be two curves - one represents sy/k and one represents (n + 8). In the steady state, of course, Ak/k = 0). In this diagram, the x-axis is k. What will happen to this diagram if the value of n increases?
Not use ai please
3. A country has the following production function: Y = K0.2L0.6p0.2 where Y is total output, K is capital stock, L is population size and P is land size. The depreciation rate (8) is 0.05. The population growth rate (n) is 0. We define: y = ½, k = 1 and p = . Land size is fixed. L a) Find out the steady state values of k and y in terms of p, the per capita land size.
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