Question

Consider the "Offer Matching Policy" game described in Lecture 5, but simplify the problem to just...

Consider the "Offer Matching Policy" game described in Lecture 5, but simplify the problem to just 1 year, rather than 30.

Suppose that:

  • The employee has an outside offer to work for $27 per hour, for 1500 hours per year
  • The employee currently works for $20 per hour, for 2000 hours per year
  • The switching cost can be either high ($1'000) or low ($50)
  • The high switching cost has probability 40%; the low switching cost 60%

What is the value of the new offer for the employee? (note: there is nothing to discount since we have just 1 period

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Answer #1

Current annual earnings of employee = Earning per hour * No of hours worked in a year

= $20 * 2000 hours

= $ 40,000

Earnings of the employee under new offer = Earning per hour * No of hours worked in the year

= $27 * 1500 hours

= $ 40,500

Switching cost to employee = (Probability of high cost * High cost ) + (Probability of low cost * Low cost)

= ($ 1000 * 40%) + ($50 * 60%)

= $400 + $ 30

= $ 430

Value of the new offer for the employee = Earnings of employee under new offer - Existing earnings of the employee - Swtiching cost

= $40,500 - $40,000 - $430

= $70

Hence value of new offer = $70

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