A sample of 20 items is selected for inspection. Let a be the number of defective items in 20 items. Suppose the probability of defectiveness for each item is 0.05. X 0 123456 7 8 P(x) 0.3585 0.3774 0.1887 0.0596 0.0133 0.0022 0.0003 0.0000 0.0000 0.0000 * Use the above probability table to find the probability that more than 3 of them are defective. 0.0010 +0.0001 = 0.0011 0.0133 0.0596 + 0.0133 +0.0022 +0.0003 = 0.0754 0.0133 +0.0022 +0.0003 = 0.0158 0.0133 or 0.0022 or 0.0003

A First Course in Probability (10th Edition)
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A sample of 20 items is selected for inspection. Let □ be the number of defective items in 20
items. Suppose the probability of defectiveness for each item is 0.05.
XOHN
7
9
11
P(x)
0.3585
0.3774
0.1887
0.0596
0.0133
0.0022
0.0003
0.0000
0.0000
0.0000
--
Use the above probability table to find the probability that more than 3 of them are defective.
0.0133
0.0010 +0.0001 = 0.0011
0.0596 + 0.0133 +0.0022 +0.0003 = 0.0754
0.0133 + 0.0022 +0.0003 = 0.0158
0.0133 or 0.0022 or 0.0003
Transcribed Image Text:A sample of 20 items is selected for inspection. Let □ be the number of defective items in 20 items. Suppose the probability of defectiveness for each item is 0.05. XOHN 7 9 11 P(x) 0.3585 0.3774 0.1887 0.0596 0.0133 0.0022 0.0003 0.0000 0.0000 0.0000 -- Use the above probability table to find the probability that more than 3 of them are defective. 0.0133 0.0010 +0.0001 = 0.0011 0.0596 + 0.0133 +0.0022 +0.0003 = 0.0754 0.0133 + 0.0022 +0.0003 = 0.0158 0.0133 or 0.0022 or 0.0003
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