f(x) 811 1 12 1 24 108 120 132 Flight Time in Minutes 144 X (d) What is the expected flight time, in minutes? min f(x) 111 8 1 12 1 24 108 (b) What is the probability that the flight will be no more than 6 minutes late? (c) What is the probability that the flight will be more than 12 minutes late? 120 132 Flight Time in Minutes 14

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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f(x)
8
1
12
1
24
108
120
132
Flight Time in Minutes
144
X
(d) What is the expected flight time, in minutes?
min
f(x)
1
00 1
8
1-12
1
24
108
(b) What is the probability that the flight will be no more than 6 minutes late?
(c) What is the probability that the flight will be more than 12 minutes late?
132
120
Flight Time in Minutes
144
X
Transcribed Image Text:f(x) 8 1 12 1 24 108 120 132 Flight Time in Minutes 144 X (d) What is the expected flight time, in minutes? min f(x) 1 00 1 8 1-12 1 24 108 (b) What is the probability that the flight will be no more than 6 minutes late? (c) What is the probability that the flight will be more than 12 minutes late? 132 120 Flight Time in Minutes 144 X
Delta Airlines quotes a flight time of 2 hours, 6 minutes for a particular flight. Suppose we believe that actual flight times are uniformly distributed between 2 hours and
2 hours, 24 minutes.
(a) Show the graph of the probability density function for flight time.
f(x)
f(x)
O
118
1
12
1
24
108
120
132
Flight Time in Minutes
144
X
iO
011
8
1
12
1
24
108
120
132
Flight Time in Minutes
X
144
i
Transcribed Image Text:Delta Airlines quotes a flight time of 2 hours, 6 minutes for a particular flight. Suppose we believe that actual flight times are uniformly distributed between 2 hours and 2 hours, 24 minutes. (a) Show the graph of the probability density function for flight time. f(x) f(x) O 118 1 12 1 24 108 120 132 Flight Time in Minutes 144 X iO 011 8 1 12 1 24 108 120 132 Flight Time in Minutes X 144 i
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