Q1. Bostock and Chandler play one game of Ultimate Noughts and Crosses online each day they are in quarantine. The probability that Bostock wins a game is three times the probability that Chandler wins a game. It is not possible to have a draw. (a) Find the probability that on any given day Bostock will win the game. Suppose that the quarantine lasts for 30 days. (b) Find the probability the Bostock will win 20 times. (c) Find the probability Chandler will win at most 9 times.

A First Course in Probability (10th Edition)
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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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Q1. Bostock
and Chandler play one game of Ultimate Noughts
and Crosses online each day they
are in quarantine. The probability that Bostock
wins a game is three times the
probability that Chandler wins a game. It is not
possible to have a draw.
(a) Find the
probability that on any given day Bostock will win
the game.
Suppose that the
quarantine lasts for 30 days.
(b) Find the
probability the Bostock will win 20 times.
(c) Find the
probability Chandler will win at most 9 times.
Q2.
In a certain village market, eggs are sold in boxes
of 12. The probability that
Transcribed Image Text:Q1. Bostock and Chandler play one game of Ultimate Noughts and Crosses online each day they are in quarantine. The probability that Bostock wins a game is three times the probability that Chandler wins a game. It is not possible to have a draw. (a) Find the probability that on any given day Bostock will win the game. Suppose that the quarantine lasts for 30 days. (b) Find the probability the Bostock will win 20 times. (c) Find the probability Chandler will win at most 9 times. Q2. In a certain village market, eggs are sold in boxes of 12. The probability that
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