Explain how the complement can be used to find the probability of getting at least one item of a particular type. Choose the correct answer below. O A. The complement of "at least one" is "none." So, the probability of getting at least one item is equal to P(none of the items) - 1. O B. The complement of "at least one" is "allI." So, the probability of getting at least one item is equal to P(all items)- 1. OC. The complement of "at least one" is "all." So, the probability of getting at least one item is equal to 1-P(all items). O D. The complement of "at least one" is "none." So, the probability of getting at least one item is egual to 1-P(nnne of the
Explain how the complement can be used to find the probability of getting at least one item of a particular type. Choose the correct answer below. O A. The complement of "at least one" is "none." So, the probability of getting at least one item is equal to P(none of the items) - 1. O B. The complement of "at least one" is "allI." So, the probability of getting at least one item is equal to P(all items)- 1. OC. The complement of "at least one" is "all." So, the probability of getting at least one item is equal to 1-P(all items). O D. The complement of "at least one" is "none." So, the probability of getting at least one item is egual to 1-P(nnne of the
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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Transcribed Image Text:V.
Explain how the complement can be used to find the probability of getting at least one item of a particular type.
Choose the correct answer below.
OA. The complement of "at least one" is "none." So, the probability of getting at least one item is equal to P(none of the
items)- 1.
O B. The complement of "at least one" is "all." So, the probability of getting at least one item is equal to P(all items) - 1.
OC. The complement of "at least one" is "all." So, the probability of getting at least one item is equal to 1-P(all items).
O D. The complement of "at least one" is "none." So, the probability of getting at least one item is equal to 1-P(none of the
items).
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