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A state runs a lottery in which five numbers are randomly selected from 30 without replacement. A player chooses five numbers before the state's sample is selected. What is the probability that the five numbers chosen by a player match all five numbers in the state’s sample? Let X denote the count of the numbers in the state's sample that match those in the player's sample. Then, X has a hypergeometric distribution. (Show solutions) O a. NONE O b.2.61 x 10-7 O c. 7.0172 x 10-6 O d.0.3728

A state runs a lottery in which five numbers are randomly selected from 30 without replacement. A player chooses five numbers before the state's sample is selected. What is the probability that the five numbers chosen by a player match all five numbers in the state’s sample? Let X denote the count of the numbers in the state's sample that match those in the player's sample. Then, X has a hypergeometric distribution. (Show solutions) O a. NONE O b.2.61 x 10-7 O c. 7.0172 x 10-6 O d.0.3728

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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A state runs a lottery in which five numbers are randomly selected from 30 without replacement. A player chooses five numbers before the state's sample is selected. What is the probability that the five numbers chosen by a player match all five numbers in the state's sample? Let X denote the count of the numbers in the state's sample that match those in the player's sample. Then, X has a hypergeometric distribution. (Show solutions) a. NONE O b. 2.61 x 10-7 O c. 7.0172 x 10-6 O d. 0.3728
Transcribed Image Text:A state runs a lottery in which five numbers are randomly selected from 30 without replacement. A player chooses five numbers before the state's sample is selected. What is the probability that the five numbers chosen by a player match all five numbers in the state's sample? Let X denote the count of the numbers in the state's sample that match those in the player's sample. Then, X has a hypergeometric distribution. (Show solutions) a. NONE O b. 2.61 x 10-7 O c. 7.0172 x 10-6 O d. 0.3728
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