2. At the 99% confidence level, for a sample of size n=30, i). Use table in...
fins the critical value ta/2 that corresponds to 99% confidence level for a sample size n=15
Find the critical value to for the confidence level c = 0.90 and sample size n= 12. Click the icon to view the t-distribution table. II (Round to the nearest thousandth as needed.)
For a confidence level of 99% with a sample size of 29, find the critical t value. Points possible: 1 Unlimited attempts. Score on last attempt: 0. Score in gradebook: 0 Message instructor about this question Submit
When σ is unknown and the sample is of size n ≥ 30, there are two methods for computing confidence intervals for μ. Method 1: Use the Student's t distribution with d.f. = n − 1. This is the method used in the text. It is widely employed in statistical studies. Also, most statistical software packages use this method. Method 2: When n ≥ 30, use the sample standard deviation s as an estimate for σ, and then use the...
When is unknown and the sample is of size n 230, there are two methods for computing confidence intervals for u. (Notice that, When is unknown and the sample is of size n<30, there is only one method for constructing a confidence interval for the mean by using the student's t distribution with d.f. = n - 1.) Method 1: Use the Student's t distribution with d.f. = n - 1. This is the method used in the text. It...
Find the critical value t for the confidence level c = 0.99 and sample size n=9. - Click the icon to view the t-distribution table. (Round to the nearest thousandth as needed.)
Consider a 90% confidence interval for µ not known. For which sample size, n = 10 or n = 20, is the confidence interval longer? Critical Thinking Lorraine computed a confidence interval for µ based on a sample of size 41. Since she did not know α, she used s in her calculations. Lorraine used the normal distribution for the confidence interval instead of a Student's t distribution. Was her interval longer or shorter than one obtained by using an...
Find the critical values χ2lower=χ21−α/2 and χ2upper=χ2α/2 that correspond to 99% degree of confidence and the sample size n=7. χ2lower= χ2upper= (1 pt) Find the critical values lower = x1-a/2 and zipper = xârz that correspond to 99% degree of confidence and the sample size n = 7. Xlower = Xipper =
Identify the critical t. An independent random sample is selected from an approximately normal population with unknown standard deviation. Find the degrees of freedom and the critical t value t∗t∗ for the given sample size and confidence level. Round critical t values to 4 decimal places. Sample size, n Confidence level Degree of Freedom Critical value, t∗t∗ 22 90 11 95 3 98 20 99
(8 points) Identify the critical t. An independent random sample is selected from an approximately normal population with unknown standard deviation. Find the degrees of freedom and the critical t value t* for the given sample size and confidence level. Round critical t values to 4 decimal places. Sample size, n Confidence level Critical value, t* Degree of Freedom 12 90 28 95 4. 98 3 99