From each of the two normally distributed populations, independent random samples were selected. n1 =25 from population 1 and n2 = 11 from population 2. The below table gives the means and variances for the two samples: Sample Size Mean Variance Sample 1 25 35.4 8.15 Sample 2 11 30.2 3.47 To test (H0:σ21=σ22 versus H1:σ21≠σ22). Find F critical value at 0.05 level of significance.
From each of the two normally distributed populations, independent random samples were selected. n1 =25 from population 1 and n2 = 11 from population 2. The below table gives the means and variances for the two samples: Sample Size Mean Variance Sample 1 25 35.4 8.15 Sample 2 11 30.2 3.47 To test (H0:σ21=σ22 versus H1:σ21≠σ22). Find F critical value at 0.05 level of significance.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
From each of the two
|
|
Variance |
|
Sample 1 |
25 |
35.4 |
8.15 |
Sample 2 |
11 |
30.2 |
3.47 |
To test (H0:σ21=σ22 versus H1:σ21≠σ22). Find F critical value at 0.05 level of significance.
Expert Solution
Step 1
Solution:
Given Details:
Sample1 -
Sample size = n1 = 25
Sample mean = xbar1 = 35.4
Sample variance = s1^2 = 8.15
Sample2 -
Sample size = n2 = 11
Sample mean = xbar2 = 30.2
Sample variance = s2^2= 3.47
Level of significance = alpha = 0.05
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