Exam 4: Introduction to Probability

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If a coin is tossed three times,the likelihood of obtaining three heads in a row is

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An applicant has applied for positions at Company A and Company B.The probability of getting an offer from Company A is 0.4,and the probability of getting an offer from Company B is 0.3.Assuming that the two job offers are independent of each other,what is the probability that a.the applicant gets an offer from both companies? b.the applicant will get at least one offer? c.the applicant will not be given an offer from either company? d.Company A does not offer her a job,but Company B does?

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A graphical method of representing the sample points of an experiment is

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Each customer entering a department store will either buy or not buy some merchandise.An experiment consists of following 3 customers and determining whether or not they purchase any merchandise.The number of sample points in this experiment is

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From nine cards numbered 1 through 9,two cards are drawn.Consider the selection and classification of the cards as odd or even as an experiment.How many sample points are there for this experiment?

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Assume you have applied for two jobs A and B.The probability that you get an offer for job A is 0.23.The probability of being offered job B is 0.19.The probability of getting at least one of the jobs is 0.38. a.What is the probability that you will be offered both jobs? b.Are events A and B mutually exclusive? Why or why not? Explain.

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The symbol \cap shows the

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Of the last 100 customers entering a computer shop,25 have purchased a computer.If the classical method for computing probability is used,the probability that the next customer will purchase a computer is

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The symbol \cup shows the

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Two events,A and B,are mutually exclusive and each have a nonzero probability.If event A is known to occur,the probability of the occurrence of event B is

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A method of assigning probabilities which assumes that the experimental outcomes are equally likely is referred to as the

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If A and B are independent events with P(A)= 0.4 and P(B)= 0.25,then P(A \cup B)=

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If X and Y are mutually exclusive events with P(X)= 0.295,P(Y)= 0.32,then P(X | Y)=

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The union of events A and B is the event containing

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In a city,60% of the residents live in houses and 40% of the residents live in apartments.Of the people who live in houses,20% own their own business.Of the people who live in apartments,10% own their own business.If a person owns his or her own business,find the probability that he or she lives in a house.

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If P(A)= 0.58,P(B)= 0.44,and P(A \cap B)= 0.25,then P(A \cup B)=

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In a recent survey in a Statistics class,it was determined that only 60% of the students attend class on Fridays.From past data it was noted that 98% of those who went to class on Fridays pass the course,while only 20% of those who did not go to class on Fridays passed the course. a.What percentage of students is expected to pass the course? b.Given that a person passes the course,what is the probability that he/she attended classes on Fridays?

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Six applications for admission to a local university are checked,and it is determined whether each applicant is male or female.How many sample points exist in the above experiment?

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