standard error of proportion, se =
where n is the sample size
z value for 98% confidence interval = 2.33
Now,
Margin of error, E = z * se
E = z *
=> n = (z / E)2 * p(1-p)
n = (2.33 / 0.03)2 * 0.28 * (1-0.28) = 1216.074
n = 1216 (Rounding to nearest integer)
Question 15 of 30 (1 point) View problem in a pop-up 7.3 Section Exercise 27 Call...
A sociologist wants to construct a 90% confidence interval for the proportion of children aged 8-10 living in New York who own a cell phone. A survey by the National Consumers League taken in 2012 estimates the nationwide proportion to be 0.42. Using this estimate, what sample size is needed so that the confidence interval will have a margin of error of 0.02?
A sociologist wants to construct a 90% confidence interval for the proportion of children aged 8-10 living in New York who own a cell phone. A survey by the National Consumers League taken in 2012 estimates the nationwide proportion to be 0.42. Using this estimate, what sample size is needed so that the confidence interval will have a margin of error of 0.02?
Question 3 of 26 (3 points) Attempt 1 of Unlimited View question in a popup 8.2 Section EX Baby weight: Following are weights, in pounds, of 10 two-month-old baby girls. It is reasonable to assume that the population is approximately normal. 12.23 12.32 14.13 9.34 11.48 8.63 12.66 10.30 12.34 12.95 Send data to Excel Part: 0/2 Part 1 of 2 Construct an 80% interval for the mean weight of two-month-old baby girls. Round the answers to three decimal places....
Question 7 of 9 (1 point) View problem in a pop-up 7.1 Section Exercise 11 For a random sample of 70 overweight men, the mean of the number of pounds that they were overweight was 30. The standard deviation of the population is 4.4 pounds. Round intermediate answers to at least three decimal places. Round your final answers to one decimal place. Part 1 The best point estimate of the mean is 30.0 pounds. Part 2 out of 4 Find...
Question 12 of 19 (1 point) View problem in a pop-up 10.2 Section Exercise 13 Question Traiic accidents: Traffic engineers compared rates of traffic accidents at intersections with raised medians with rates at intersections with two-way left-turn lanes. They found that out of 4655 accidents at intersections with raised medians, 2281 were rear-end accidents, and out of 4585 accidents at two-way left-turn lanes, 2037 were rear-end accidents. Check Answ Solve It Guided Solutio Part 1 out of 2 Assuming these...
Question 13 of 18 (1 point) Attempt 1 of Unlimited 7.3 Section Exercise 15-18 Use the given data to construct a 98% confidence interval for the population proportion p. x = 47, n=71 Round the answer to at least three decimal places. The confidence interval is
Question 7 of 9 (1 point) View problem in a pop-up 7.1 Section Exercise 11 For a random sample of 70 overweight men, the mean of the number of pounds that they were overweight was 30. The standard deviation of the population is 4.4 pounds. Round intermediate answers to at least three decimal places. Round your final answers to one decimal place. Part 1 The best point estimate of the mean is 30.0 pounds. Part 2 Find the 90% confidence...
Question 7 of 9 (1 point) View problem in a pop-up 7.1 Section Exercise 11 For a random sample of 70 overweight men, the mean of the number of pounds that they were overweight was 30. The standard deviation of the population is 4.4 pounds. Round intermediate answers to at least three decimal places. Round your final answers to one decimal place. Part 1 out of 4 The best point estimate of the mean is pounds. CHECK NEXT 7.1 Section...
Question 12 of 31 (1 point) View problem in a pop-up 9.4 Section Exercise 16 National statistics show that 23% of men smoke and 18.5% of women do. A random sample of 159 men indicated that 40 were smokers, and of 129 women surveyed, 17 indicated that they smoked. Part 1 out of 2 Construct a 90% confidence interval for the true difference in proportions of male and female smokers. Use P, for the proportion of men who smoke. Round...
Question 4 of 5 (1 point) View problem in a pop-up Find the critical value ta/2 needed to construct a confidence interval of the given level with the given sample size. Round the answers to three decimal places. Part 1 For level 90% and sample size 7 Critical value-1.943 Part 2 For level 98% and sample size 11 Critical value =2.764 Part 3 out of 4 For level 95% and sample size 25 Criticeal value- CHECK NEXT