Question

A small regional carrier accepted 15 reservations for a particular flight with 11 seats. 7 reservations...

A small regional carrier accepted 15 reservations for a particular flight with 11 seats. 7 reservations went to regular customers who will arrive for the flight. Each of the remaining passengers will arrive for the flight with a 43% chance, independently of each other.
Find the probability that overbooking occurs.    
Find the probability that the flight has empty seats.    

Homework Answers

Answer #1

ANSWER

Probability that overbooking occurs = Probability that the extra passengers all 5 of them arrive

= 0.43*0.43*.... 8 times

= 0.438

= 0.0011688

0.0011688 is the probability that overbooking occurs.

b) Probability that the flight has extra seats

= 1 - Probability that 11 or 15 passengers arrive

= 1 - 0.0011688 - 8*0.0011688

= 0.9895

0.9895 is the required probability here.

================

DEAR STUDENT,

IF YOU HAVE ANY QUERY PLEASE ASK ME IN THE COMMENT BOX,I AM HERE TO HELP YOU.PLEASE GIVE ME POSITIVE RATING..

****************THANK YOU****************

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A small regional carrier accepted 11 reservations for a particular flight with 10 seats. 7 reservations...
A small regional carrier accepted 11 reservations for a particular flight with 10 seats. 7 reservations went to regular customers who will arrive for the flight. Each of the remaining passengers will arrive for the flight with a 40% chance, independently of each other. a.) Find the probability that overbooking occurs. b.) Find the probability that the flight has empty seats.
A small regional carrier accepted 19 reservations for a particular flight with 17 seats. 11 reservations...
A small regional carrier accepted 19 reservations for a particular flight with 17 seats. 11 reservations went to regular customers who will arrive for the flight. Each of the remaining passengers will arrive for the flight with a 41% chance, independently of each other. a.) Find the probability that overbooking occurs.     b.) Find the probability that the flight has empty seats.
A small regional carrier accepted 14 reservations for a particular flight with 11 seats. 7 reservations...
A small regional carrier accepted 14 reservations for a particular flight with 11 seats. 7 reservations went to regular customers who will arrive for the flight. Each of the remaining passengers will arrive for the flight with a 48% chance, independently of each other. (Report answers accurate to 4 decimal places.) Find the probability that overbooking occurs. Find the probability that the flight has empty seats.
A small regional carrier accepted 19 reservations for a particular flight with 17 seats. 15 reservations...
A small regional carrier accepted 19 reservations for a particular flight with 17 seats. 15 reservations went to regular customers who will arrive for the flight. Each of the remaining passengers will arrive for the flight with a 57% chance, independently of each other. Find the probability that overbooking occurs. Find the probability that the flight has empty seats.
A small regional carrier accepted 12 reservations for a particular flight with 10 seats. 9 reservations...
A small regional carrier accepted 12 reservations for a particular flight with 10 seats. 9 reservations went to regular customers who will arrive for the flight. Each of the remaining passengers will arrive for the flight with a 54% chance, independently of each other. Find the probability that overbooking occurs. Find the probability that the flight has empty seats.
A small regional carrier accepted 13 reservations for a particular flight with 10 seats. 8 reservations...
A small regional carrier accepted 13 reservations for a particular flight with 10 seats. 8 reservations went to regular customers who will arrive for the flight. Each of the remaining passengers will arrive for the flight with a 58% chance, independently of each other. Find the probability that overbooking occurs.    Find the probability that the flight has empty seats.
A small regional carrier accepted 14 reservations for a particular flight with 12 seats. 10 reservations...
A small regional carrier accepted 14 reservations for a particular flight with 12 seats. 10 reservations went to regular customers who will arrive for the flight. Each of the remaining passengers will arrive for the flight with a 55% chance, independently of each other. Find the probability that overbooking occurs. Find the probability that the flight has empty seats.
A small regional carrier accepted 14 reservations for a particular flight with 13 seats. 8 reservations...
A small regional carrier accepted 14 reservations for a particular flight with 13 seats. 8 reservations went to regular customers who will arrive for the flight. Each of the remaining passengers will arrive for the flight with a 56% chance, independently of each other. Find the probability that overbooking occurs.      Find the probability that the flight has empty seats.
A small regional carrier accepted 17 reservations for a particular flight with 13 seats. 8 reservations...
A small regional carrier accepted 17 reservations for a particular flight with 13 seats. 8 reservations went to regular customers who will arrive for the flight. Each of the remaining passengers will arrive for the flight with a 47% chance, independently of each other. a. Find the probability that overbooking occurs. b. Find the probability that the flight has empty seats
A small regional carrier accepted 16 reservations for a particular flight with 12 seats. 10 reservations...
A small regional carrier accepted 16 reservations for a particular flight with 12 seats. 10 reservations went to regular customers who will arrive for the flight. Each of the remaining passengers will arrive for the flight with a 50% chance, independently of each other. (a) find the probability that overbooking occurs (b) find the probability that the flight has empty seats