Exam 3: Probability

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Which of the following statements is not true?

(Multiple Choice)
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THE NEXT QUESTIONS ARE BASED ON THE FOLLOWING INFORMATION: Suppose you roll a pair of dice.Let A be the event that you observe an even number.Let B be the event that you observe a number greater than seven. -What is THE NEXT QUESTIONS ARE BASED ON THE FOLLOWING INFORMATION: Suppose you roll a pair of dice.Let A be the event that you observe an even number.Let B be the event that you observe a number greater than seven. -What is   ∩ B? ∩ B?

(Multiple Choice)
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The result given by the ratio of the probability of an event divided by the probability of its complement is called the:

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What is P( What is P(   A)?| A)?|

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Events whose probability of their intersection is the product of their individual probabilities and is more than 0 are called:

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The number of combinations of x objects chosen from n is equal to the number of combinations of (n - x)objects chosen from n,where 1 ≤ x ≤ (n - 1).

(True/False)
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Suppose we select a supporter of US policy in Iraq,what is the probability that the person we select is female?

(Essay)
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THE NEXT QUESTIONS ARE BASED ON THE FOLLOWING INFORMATION: A company wishes to evaluate the effectiveness of a marketing campaign.Seventy five percent of all potential professors were reached in a focused advertising program.Twenty eight percent of those contacted adopted the book while 8% of the adoptions came from professors who did not receive the promotional material.Define the following events of interest: A1 = Professor received advertising material A2 = Professor did not receive advertising material B1 = Professor adopts the book B2 = Professor does not adopt the book -What is the probability that a professor who adopts the book has not received the advertising material?

(Essay)
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THE NEXT QUESTIONS ARE BASED ON THE FOLLOWING INFORMATION: Consider a sample space defined by events A1,A2,B1,B2.Let P(A1)= 0.40 ,P(B1 ∣ A1)= 0.60 and P(B1 ∣ A2)= 0.70 -What is P(B2 ∣ A2)?

(Essay)
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THE NEXT QUESTIONS ARE BASED ON THE FOLLOWING INFORMATION: Consider a sample space defined by events A1,A2,B1,B2.Let P(A1)= 0.40 ,P(B1 ∣ A1)= 0.60 and P(B1 ∣ A2)= 0.70 -What is P(B1)?

(Essay)
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An empty set results from mutually exclusive outcomes.

(True/False)
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THE NEXT QUESTIONS ARE BASED ON THE FOLLOWING INFORMATION: Three airlines serve a small town in Indiana.Airline A has 60% of all the scheduled flights,airline B has 30%,and airline C has the remaining 10%.Their on-time rates are 80%,60%,and 49% respectively.Define event D as an airline arrives on time. -Calculate the probability that a plane leaves on time.

(Essay)
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The probability that a person has an Internet connection at home is 34%.The probability that they have access to the Internet at work is 40%.The probability that a person who has access to the Internet at work also has access at home is 55%.What is the probability that a person with an Internet connection at home also has one at work?

(Essay)
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In a longitudinal economic development study,market research indicated that the odds of a new business succeeding after five years are 1 to 9.That means that the probability of a business actually succeeding is:

(Multiple Choice)
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Are the events "firm from the South" and "expects high growth" statistically independent?

(Multiple Choice)
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THE NEXT QUESTIONS ARE BASED ON THE FOLLOWING INFORMATION: In a recent survey about US policy in Iraq,62 % of the respondents said that they support US policy in Iraq.Females comprised 53% of the sample,and of the females,46% supported US policy in Iraq.A person is selected at random. -Are the events "does not support U.S,policy in Iraq" and "female" statistically independent? Why or why not?

(Essay)
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THE NEXT QUESTIONS ARE BASED ON THE FOLLOWING INFORMATION: A student has access to professor evaluations.Overall,he has enjoyed 70% of all classes he has taken.He finds that of the courses he has enjoyed,13% were taught by professors with poor evaluations.84% of the courses he has taken were taught by professors with good evaluations. -What is the probability that the class was taught by a professor with poor evaluations and that the student enjoyed the class?

(Essay)
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If P(A)= 0.35 and P(B)= 0.65,then A and B must be mutually exclusive.

(True/False)
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Are events A and B collectively exhaustive? Why?

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Bayes' Theorem is a formula for revising an initial (prior)probability value on the basis of results obtained by an empirical investigation and ,thus,for obtaining a new (posterior)probability value.

(True/False)
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