Asked by Brianna Margaret on Apr 29, 2024

verifed

Verified

Use the formula Use the formula   to calculate the lower and upper limits of the 90% confidence interval for a sample of N = 12 with a mean   = 4.00 and standard error of the mean   = .58. A)  (2.96, 5.04)  B)  (2.20, 5.80)  C)  1.62, 6.38)  D)  2.72, 5.28) to calculate the lower and upper limits of the 90% confidence interval for a sample of N = 12 with a mean Use the formula   to calculate the lower and upper limits of the 90% confidence interval for a sample of N = 12 with a mean   = 4.00 and standard error of the mean   = .58. A)  (2.96, 5.04)  B)  (2.20, 5.80)  C)  1.62, 6.38)  D)  2.72, 5.28) = 4.00 and standard error of the mean Use the formula   to calculate the lower and upper limits of the 90% confidence interval for a sample of N = 12 with a mean   = 4.00 and standard error of the mean   = .58. A)  (2.96, 5.04)  B)  (2.20, 5.80)  C)  1.62, 6.38)  D)  2.72, 5.28) = .58.

A) (2.96, 5.04)
B) (2.20, 5.80)
C) 1.62, 6.38)
D) 2.72, 5.28)

Standard Error

A statistical measure that describes the accuracy with which a sample distribution represents a population using the standard deviation.

Mean

The mean of a series of numbers, determined by dividing their total sum by the quantity of numbers in the series.

  • Calculate designated confidence intervals guided by sample statistics.
verifed

Verified Answer

AT
Antoinette TaylorMay 06, 2024
Final Answer :
A
Explanation :
Using the formula, the lower limit of the 90% confidence interval can be calculated as:

4.00 - (1.833 * 0.58) = 2.96

And the upper limit can be calculated as:

4.00 + (1.833 * 0.58) = 5.04

Therefore, the 90% confidence interval is (2.96, 5.04). Choice A is the closest option to the calculated interval.