3. An airline company accepts 100 reservations for a flight that has 72 available seats. A per- son booking a reservation does not show up in the flight with probability q = 0.1. Using Chebyshev's...


3. An airline company accepts 100 reservations for a flight that has 72 available seats. A per-<br>son booking a reservation does not show up in the flight with probability q = 0.1. Using<br>Chebyshev's inequality, find an upper bound in the probability that no traveler showing up<br>is bumped (excluded) from the flight (if Y is the total number of people showing for the<br>flight, we are interested in an upper bound for P(Y <72)).<br>

Extracted text: 3. An airline company accepts 100 reservations for a flight that has 72 available seats. A per- son booking a reservation does not show up in the flight with probability q = 0.1. Using Chebyshev's inequality, find an upper bound in the probability that no traveler showing up is bumped (excluded) from the flight (if Y is the total number of people showing for the flight, we are interested in an upper bound for P(Y <>

Jun 07, 2022
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