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QUESTION 4 Consider two events A and B such that P(A or B) = 24/35, P(A^C)=1/7, P(B^c)=4/5. Find P((A and BY^c). %3D Note: P(A^C) means probability of A complement O 12/35 13/35 O 23/35 ר ש

QUESTION 4 Consider two events A and B such that P(A or B) = 24/35, P(A^C)=1/7, P(B^c)=4/5. Find P((A and BY^c). %3D Note: P(A^C) means probability of A complement O 12/35 13/35 O 23/35 ר ש

College Algebra
College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter9: Sequences, Probability And Counting Theory
Section9.7: Probability
Problem 5SE: The union of two sets is defined as a set of elements that are present in at least one of the sets....
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QUESTION 4 Consider two events A and B such that P(A or B) = 24/35, P(A^c)=1/7, P(B^c)=4/5. Find P((A and B"c). Note: P(A^C) means probability of A complement O 12/35 O 13/35 O 23/35 O 22/35 QUESTION 13 Let A, B, and C be three events of the sample space S such that n(S)=35, n(A)=14, n(B)=10, n(C)=4 and the intersection of A and B is C. Find P(A or B). O 57.14% O 62.86% O 60.00% O 54.29% QUESTION 17 The probability that a customer selects a pizza with mushrooms or pepperoni is 0.55, and the probability that the customer selects only mushrooms is 0.42. If the probability that he or she selects only pepperoni is 0.27, find the probability of the customer selecting both items. O 0.04 O 0.16 0.14 O 0.06
Transcribed Image Text:QUESTION 4 Consider two events A and B such that P(A or B) = 24/35, P(A^c)=1/7, P(B^c)=4/5. Find P((A and B"c). Note: P(A^C) means probability of A complement O 12/35 O 13/35 O 23/35 O 22/35 QUESTION 13 Let A, B, and C be three events of the sample space S such that n(S)=35, n(A)=14, n(B)=10, n(C)=4 and the intersection of A and B is C. Find P(A or B). O 57.14% O 62.86% O 60.00% O 54.29% QUESTION 17 The probability that a customer selects a pizza with mushrooms or pepperoni is 0.55, and the probability that the customer selects only mushrooms is 0.42. If the probability that he or she selects only pepperoni is 0.27, find the probability of the customer selecting both items. O 0.04 O 0.16 0.14 O 0.06
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