A university surveys 50 undergraduates to learn more about students' class preferences. They find that 25 of the students like to take online classes and 35 of the students are freshman. • Let Event A be students that like to take online classes; • Let Event B represent first year students. Given the following conditional probabilities: • P(A|B) = 15. 35 15 P(B|A) = 25 Fill in the Venn diagram with the number of students for events A, B, A AND B, and not A or B: Event Event A

College Algebra
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ISBN:9781337282291
Author:Ron Larson
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Chapter8: Sequences, Series,and Probability
Section8.7: Probability
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I don't understand how to create an equation to solve the missing answers in the venn diagram

A university surveys 50 undergraduates to learn more about students' class preferences. They find that 25 of the students
like to take online classes and 35 of the students are freshman.
• Let Event A be students that like to take online classes;
• Let Event B represent first year students.
Given the following conditional probabilities:
• P(A|B) =
15.
35
15
P(B|A) =
25
Fill in the Venn diagram with the number of students for events A, B, A AND B, and not A or B:
Event
Event
A
Transcribed Image Text:A university surveys 50 undergraduates to learn more about students' class preferences. They find that 25 of the students like to take online classes and 35 of the students are freshman. • Let Event A be students that like to take online classes; • Let Event B represent first year students. Given the following conditional probabilities: • P(A|B) = 15. 35 15 P(B|A) = 25 Fill in the Venn diagram with the number of students for events A, B, A AND B, and not A or B: Event Event A
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