SOLUTION: 24. Suppose there are five traffic lights that you need to pass while driving from your work to school. The probabilities that you will stop for these red lights are: 0 red light

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Question 977617: 24. Suppose there are five traffic lights that you need to pass while driving from your work to
school. The probabilities that you will stop for these red lights are: 0 red light with
probability 0.05, 1 red light with probability 0.45, 2 red lights with probability 0.30, 3 red
lights with probability 0.12, 4 red lights with probability 0.06, 5 red lights with probability
0.02. The probability that you stop for at least two red lights on a given day
(a) 0.20
(b) 0.30
(c) 0.50
(d) 1.00
25. A survey was conducted to learn about the shopping preference of consumers during
holiday season. Out of 2000 respondents 22% said they would prefer to shop online
because of the free shipping offered; 45% said that they would like to shop in malls and
discount outlets while 15% of the shoppers said they would use both. The probability
that a randomly selected shopper would use at least one method of shopping is
(a) 0.67
(b) 0.82
(c) 0.60
(d) 0.52
26. The law of permutations, combinations, and filling slots are the counting rules used to
(a) determine the total number of possible outcomes
(b) determine all possible combinations of “n” objects from a total of N objects
(c) determine the odds of winning a lottery
(d) calculate probabilities using different probability approaches
28. From a group consisting of 8 married couples, one man and one woman are to be
selected. The probability that the man and woman selected are husband and wife if the
selection is equally likely is
(a) 5%
(b) 50%
(c) 12.5%
(d) 8.5%
29. A survey at a big mall in a city showed that 19 % of the people visiting the mall carried
the American Express card, 43% percent carried a VISA credit card, and 7% carried both.
The probability of a randomly selected person carrying at least one of the cards is
(a) 69%
(b) 50%
(c) 55%
30. The probability that a person can get infected with a rare type of blood disorder is
very small. Suppose that a blood test performed on 10,000 people showed that two
persons tested positive that is, a 0.02% chance of getting this type of blood disorder. This
probability measure was calculated using
(a) conditional probability approach.
(b) marginal probability.
(c) relative frequency approach
(d) classical approach.

Answer by solver91311(24713) About Me  (Show Source):
You can put this solution on YOUR website!


Apparently you didn't read the part of the instructions that tell you not to just dump your whole assignment and expect it to get done for you. Not happening; today or ever.

John

My calculator said it, I believe it, that settles it