On one busy holiday weekend, a national airline has many requests for standby flights at half of the usual one-way air fare. However, past experience has shown that these passengers have only about a 20% chance of getting on the standby flight. When they fail to get on a flight as a standby, their only other choice is to fly first class on the next flight out. Suppose that the usual one-way air fare to a certain city is $100 and the cost of flying first class is $490.
Complete the table below
X ~ Cost | P(X)
Passenger gets on Standby Flight and pays the reduced price | $100 | .20
Passenger does NOT get on Standby Flight and has to pay FIRST CLASS | |
Find the expected cost of the trip for a person flying standby. The price is