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Question: Running red lights A random digit dialing telephone survey of 880 drivers asked, "Recalling the last ten traffic lights you drove through, how many of them were red when you entered the intersections?" Of the 880 respondents, 171 admitted that at least one light had been red.35
(a) Construct and interpret a 95% confidence interval for the population proportion.
(b) Nonresponse is a practical problem for this survey-only 21.6% of calls that reached a live person were completed. Another practical problem is that people may not give truthful answers. What is the likely direction of the bias: Do you think more or fewer than 171 of the 880 respondents really ran a red light? Why? Are these sources of bias included in the margin of error?
for testing the difference between two population proportions the pooled proportion estimate should be used in the
The odds of the Dallas Cowboys winning this year's Super Bowl are 3 to 1. Compute the probability of the Cowboys winning
The probability the second truck is available is .51, and the probability that both trucks are available is .41: What is the probability neither truck is available?
suppose that in bags of christmas mampms half of the mampms are supposed to be red and the other half green. in a bag
Running a study comparing 3 different products on five different experimental visits. The same subjects are used for each visit and the same tests are carried out each time on all 3 products. What is the best way to radomise the presentation of the 3..
1. Assume the random variable X is normally distributed with mean µ=85 and standard deviation o=5. Find the indicated probability.
Now that you are an adult, you decide to test one of the truisms passed along by your mother: "Cheaters never win in the end." You randomly assign a group of 20 children to either cheat or to play fair on a scavenger hunt.
She observes that the probability of an employee coming to work on time on "casual days" is p = .92, whereas the probability of an employee coming to work.
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Use the forecast to find the probability that in a random sample of 10 major bridges in the city, at least 3 will have an inspection rating of 4 or below in 2020.
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