Given the following confidence interval for a population mean, compute the margin of error, E. 11.67<μ<12.61
Solution :
given that
Lower confidence interval = 11.67
Upper confidence interval = 12.61
=
(Lower confidence interval + Upper confidence interval ) / 2
= ( 11.67+ 12.61) / 2
Sample mean =
=12.14
Margin of error = E = Upper confidence interval -
= 12.61 - 12.14
Margin of error = E =0.47
Given the following confidence interval for a population mean, compute the margin of error, E. 11.67<μ<12.61
Given the following confidence interval for a population mean, compute the margin of error, E. 11.81<μ<13.21
Given the following confidence interval for a population mean,
compute the margin of error, E.
Given the following confidence interval for a population mean, compute the margin of error, E. 15.96 < < 18.40 Answer How to enter your answer E =
a confidence interval for a population mean has a margin of error of 3.3. a. Determine the length of the confidence interval. b. If the sample mean is 45.9, obtain the confidence interval The length of the confidence interval is ??? . The confidence interval for μ is from??? to ???
A confidence interval for a population mean has a margin of error of 3.1. a. Determine the length of the confidence interval. b. If the sample mean is 46.8, obtain the confidence interval. a. The length of the confidence interval is b. The confidence interval for μ is from | | to
A 98% confidence interval for a population mean is given as 31.4 < μ < 40.8. Round your answers to 1 decimal place. (a) Calculate the sample mean. x = (b) Calculate the margin of error.
The margin of error for a 90% confidence interval for the population mean " will be smaller than the margin of error for a 98% confidence interval for u/mean. true or false
6.1.23 construct the confidence interval for the population mean μ c = 0.98, x̅ = 15.7, σ = 4.0, and n=65 A 98% confidence interval for μ is OD (Round to one decimal place as needed.)6.1.27 Use the confidence interval to find the margin of error and the sample mean (1.58,2.06) The margin of error is (Round to two decimal places as needed.)
Finding x and E: A 90% confidence interval for a population mean is given as 28.8 < μ < 33.4. Round your answers to 1 decimal place. (a) Calculate the sample mean. (b) Calculate the margin of error. E =
Calculate the margin of error and construct the confidence interval for the population mean using the Student's t-distribution (you may assume the population data is normally distributed). T-Distribution Table a. x̄ =80.8, n=64, s=14.9, x̄ =80.8, n=64, s=14.9, 99% confidence E=E= Round to two decimal places if necessary < μ < < μ < Round to two decimal places if necessary b. x̄ =32.3, n=45, s=18, x̄ =32.3, n=45, s=18, 90% confidence E=E= Round to two decimal places if necessary < μ < < μ < Round to two decimal places if...
Determine the point estimate of the population mean and margin of error for the confidence interval. Lower bound is 18, upper bound is 24. The point estimate of the population mean is . The margin of error for the confidence interval is .