There are 20 identical looking packets of white powder. 8 of them contain cocaine and 12 do not. Four of the packets are randomly selected. Let X equal the number of the selected packets which contain cocaine. ROUND TO 3 DECIMILE a. How many possible ways are there to select the 4 out of 20 packets (order does not matter) without replacement? 4845 d. What is the probability that X > 3? h. What is the probability that X = 5? |

A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
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There are 20 identical looking packets of white powder. 8 of them contain cocaine and 12 do not. Four of the packets are
randomly selected. Let X equal the number of the selected packets which contain cocaine. ROUND TO 3 DECIMILE
a. How many possible ways are there to select the 4 out of 20 packets (order does not matter) without replacement?
4845
d. What is the probability that X > 3?
h. What is the probability that X = 5?
Transcribed Image Text:There are 20 identical looking packets of white powder. 8 of them contain cocaine and 12 do not. Four of the packets are randomly selected. Let X equal the number of the selected packets which contain cocaine. ROUND TO 3 DECIMILE a. How many possible ways are there to select the 4 out of 20 packets (order does not matter) without replacement? 4845 d. What is the probability that X > 3? h. What is the probability that X = 5?
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