3. The probability that Jaden's dog will wear a collar today is 0.55. The probability that Jaden will take the dog on a walk is 0.3, and the probability that both will occur is 0.25. Are the two events independent? Yes, the events are independent because the product of the probability of each event is 0.25. No, the two events are not independent because the difference of the probabilities of each event is 0.25. No, the two events are not independent because the product of the probability of each event is not 0.25. Yes, the two events are independent because the difference of the probabilities of each event is 0.25.

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter11: Data Analysis And Probability
Section11.8: Probabilities Of Disjoint And Overlapping Events
Problem 2C
Question
3. The probability that Jaden's dog will wear a collar today is
0.55. The probability that Jaden will take the dog on a walk
is 0.3, and the probability that both will occur is 0.25. Are
the two events independent?
Yes, the events are independent because the product of
the probability of each event is 0.25.
No, the two events are not independent because the
difference of the probabilities of each event is 0.25.
No, the two events are not independent because the
product of the probability of each event is not 0.25.
Yes, the two events are independent because the
difference of the probabilities of each event is 0.25.
Transcribed Image Text:3. The probability that Jaden's dog will wear a collar today is 0.55. The probability that Jaden will take the dog on a walk is 0.3, and the probability that both will occur is 0.25. Are the two events independent? Yes, the events are independent because the product of the probability of each event is 0.25. No, the two events are not independent because the difference of the probabilities of each event is 0.25. No, the two events are not independent because the product of the probability of each event is not 0.25. Yes, the two events are independent because the difference of the probabilities of each event is 0.25.
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