Suppose that labor demand is given by w = 80 - L, while labor supply is given by w = L. Suppose that, during a recession, labor demand decreases to w = 50 - L. If there are sticky wages, how many people become unemployed?
Solution:
First find labor market equilibrium:
At equilibrium: Labor demand = Labor Supply
Labor demand = 80 – L
Labor supply = L
Therefore:
80 – L = L
80 = L + L
80 = 2L
L = 40
At equilibrium, labor units are 40.
Supply will be: 40
When demand reduces to 50 – L, the new equilibrium will be as follows:
Therefore:
50 – L = L
50 = L + L
50 = 2L
L = 25
The new equilibrium due to a fall in labor demand will be 25 units
Supply = 25
At this situation, we expect companies to reduce wages rather than sack employees during a recession.
Sticky wages mean that workers earnings do not change or adjust quickly to changes in the labor market conditions due to various reasons. Therefore, during a recession, employees wages will not be able to be reduced due to sticky wages. As such, the company will fire a few employees until the labor market equilibrium is attained.
The number of people who will become unemployed will be 15 employees.
That is: Old supply - new supply
40 – 25 = 15
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