in the study of the consumer\'s view of the economy, the probability that a cons
ID: 3376874 • Letter: I
Question
in the study of the consumer's view of the economy, the probability that a consumer would buy a house during the year was 0.013, and the probability that a consumer would buy a car during the year was 0.198. There was also a 0.010 probability that a consumer would buy a house and a car during the year. 1) what is the probability that a consumer would buy either a car or a house or both during the year?2) what is the probability that a consumer would buy a car during the year given that the consumer purchase a house during the year? in the study of the consumer's view of the economy, the probability that a consumer would buy a house during the year was 0.013, and the probability that a consumer would buy a car during the year was 0.198. There was also a 0.010 probability that a consumer would buy a house and a car during the year. 1) what is the probability that a consumer would buy either a car or a house or both during the year?
2) what is the probability that a consumer would buy a car during the year given that the consumer purchase a house during the year? in the study of the consumer's view of the economy, the probability that a consumer would buy a house during the year was 0.013, and the probability that a consumer would buy a car during the year was 0.198. There was also a 0.010 probability that a consumer would buy a house and a car during the year. 1) what is the probability that a consumer would buy either a car or a house or both during the year?
2) what is the probability that a consumer would buy a car during the year given that the consumer purchase a house during the year?
Explanation / Answer
Let
H = buys a house
C = buys a car
1)
P(C U H) = P(C) + P(H) - P(C n H) = 0.013 + 0.198 - 0.010 = 0.201 [ANSWER]
*****************
2)
P(C|H) = P(C n H) / P(H) = 0.010/0.013 = 0.769230769 [answer]
Related Questions
Navigate
Integrity-first tutoring: explanations and feedback only — we do not complete graded work. Learn more.