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Using the "Inclusion-Exclusion Rule" of the probability, Kindly solve the following problem CORRECTLY. Will surely LIKE CORRECT ANSWER and Surely DISLIKE Conceptually INCORRECT ANSWER. Posting 3rd time due to incorrect solution. Already DISLIKED previous two incorrect solutions. Problem : Each of ten persons chooses one name at random from the names of the other nine persons. What is the probability that at least two person choose each other's name?

Using the "Inclusion-Exclusion Rule" of the probability, Kindly solve the following problem CORRECTLY. Will surely LIKE CORRECT ANSWER and Surely DISLIKE Conceptually INCORRECT ANSWER. Posting 3rd time due to incorrect solution. Already DISLIKED previous two incorrect solutions. Problem : Each of ten persons chooses one name at random from the names of the other nine persons. What is the probability that at least two person choose each other's name?

A First Course in Probability (10th Edition)
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
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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Already disliked earlier answers due to incorrect solution. So don't try to solve again incorrectly . Solve correctly if you can otherwise leave my question.

Using the "Inclusion-Exclusion Rule" of the probability, Kindly solve the following problem CORRECTLY. Will surely LIKE CORRECT ANSWER and Surely DISLIKE Conceptually INCORRECT ANSWER. Posting 3rd time due to incorrect solution. Already DISLIKED previous two incorrect solutions. Problem : Each of ten persons chooses one name at random from the names of the other nine persons. What is the probability that at least two person choose each other's name? The probability that at least two person choose each other's name is 'P' and the value of 'P' is given below: P = (")(})° – ±COCOG* + - O000000 = 0.4654. 1 {Correct Answer}
Transcribed Image Text:Using the "Inclusion-Exclusion Rule" of the probability, Kindly solve the following problem CORRECTLY. Will surely LIKE CORRECT ANSWER and Surely DISLIKE Conceptually INCORRECT ANSWER. Posting 3rd time due to incorrect solution. Already DISLIKED previous two incorrect solutions. Problem : Each of ten persons chooses one name at random from the names of the other nine persons. What is the probability that at least two person choose each other's name? The probability that at least two person choose each other's name is 'P' and the value of 'P' is given below: P = (")(})° – ±COCOG* + - O000000 = 0.4654. 1 {Correct Answer}
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