A particular professor never dismisses class early. Let x denote the amount of time past the class end time (in minutes) that passes before the professor dismisses class. Suppose that x has a uniform distribution on the interval from 0 to 10 minutes. The density curve is shown in the following figure. Density 10 0. 10 Time (minutes) Put the following probabilities in order, from smallest to largest. P(8 < x < 9), P(8sxS 9), P(x < 3), P(x > 6) O P(8 < x < 9) < P(x < 3) < P(8 sxS 9) < P(x > 6) O P(8 < x < 9) < P(x > 6) = P(8 s xs 9) < P(x < 3) O P(8 < x < 9) = P(8 s x S 9) < P(x > 6) < P(x < 3) O P(8 < x < 9) = P(8 < x< 9) < P(x < 3) < P(x > 6) O P(x > 6) < P(x < 3) < P(8 s xS 9) < P(8 < x < 9)
A particular professor never dismisses class early. Let x denote the amount of time past the class end time (in minutes) that passes before the professor dismisses class. Suppose that x has a uniform distribution on the interval from 0 to 10 minutes. The density curve is shown in the following figure. Density 10 0. 10 Time (minutes) Put the following probabilities in order, from smallest to largest. P(8 < x < 9), P(8sxS 9), P(x < 3), P(x > 6) O P(8 < x < 9) < P(x < 3) < P(8 sxS 9) < P(x > 6) O P(8 < x < 9) < P(x > 6) = P(8 s xs 9) < P(x < 3) O P(8 < x < 9) = P(8 s x S 9) < P(x > 6) < P(x < 3) O P(8 < x < 9) = P(8 < x< 9) < P(x < 3) < P(x > 6) O P(x > 6) < P(x < 3) < P(8 s xS 9) < P(8 < x < 9)
A First Course in Probability (10th Edition)
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ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
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Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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Transcribed Image Text:A particular professor never dismisses class early. Let x denote the amount of time past the class end time (in minutes) that passes before the professor dismisses class. Suppose that x has a uniform distribution on
the interval from 0 to 10 minutes. The density curve is shown in the following figure.
Density
1
10
0.
10
Time (minutes)
Put the following probabilities in order, from smallest to largest.
P(8 < x < 9), P(8 < x < 9), P(x < 3), P(x > 6)
O P(8 < x < 9) < P(x < 3) < P(8 < x < 9) < P(x > 6)
O P(8 < x < 9) < P(x > 6) = P(83 x < 9) < P(x < 3)
O P(8 < x < 9) = P(8 < x < 9) < P(x > 6) < P(x < 3)
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O P(8 < x < 9) = P(8 < x < 9) < P(x < 3) < P(x > 6)
O P(x > 6) < P(x < 3) < P(8 sxS 9) < P(8 < x < 9)
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