Consider a Robinson Crusoe economy. Robinson is a representative agent with utility function: u(c, r) = cr, %3D where c is coconuts, and r is leisure. In order to produce coconuts, technology dictates the production, which is given by c = avL, C = where a is some constant, and L is labour. Suppose that a=2. Finally, there is a time constraint: r+L=21 for the consumer. Also the consumer has income of 9. Consider a competitive labour market. Given the wage rate, w-1, the consumer would like to supply 2 decimal places.) units of the labour input. (Answer just the number up to

Microeconomic Theory
12th Edition
ISBN:9781337517942
Author:NICHOLSON
Publisher:NICHOLSON
Chapter4: Utility Maximization And Choice
Section: Chapter Questions
Problem 4.14P
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Consider a Robinson Crusoe economy. Robinson is a representative agent with utility
function:
u(c, r) = cr,
where c is coconuts, and r is leisure. In order to produce coconuts, technology
dictates the production, which is given by
c = avL,
where a is some constant, and L is labour. Suppose that a=2. Finally, there is a time
constraint: r+L=21 for the consumer. Also the consumer has income of 9.
Consider a competitive labour market. Given the wage rate, w=1, the consumer
would like to supply
2 decimal places.)
units of the labour input. (Answer just the number up to
Transcribed Image Text:Consider a Robinson Crusoe economy. Robinson is a representative agent with utility function: u(c, r) = cr, where c is coconuts, and r is leisure. In order to produce coconuts, technology dictates the production, which is given by c = avL, where a is some constant, and L is labour. Suppose that a=2. Finally, there is a time constraint: r+L=21 for the consumer. Also the consumer has income of 9. Consider a competitive labour market. Given the wage rate, w=1, the consumer would like to supply 2 decimal places.) units of the labour input. (Answer just the number up to
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