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HW 13.1-1 3.4 Score: 480 4:24 answered 0 Question I? v A random sample of size n1 2 33 yields a standard deviation of 6.2,

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HW 13.1-1 3.4 Score: 480 4:"24 answered 0 Question \"I? v A random sample of size n1 2 33 yields a standard deviation of 6.2, and a random sample of size in = 34 yields a standard deviation of 7.4. At or = 0.10, test the claim that the standard deviation of Population 1 is less than the standard deviation of Population 2. 1. The alternate hypothesis is Ha: 2. This is a left tailed test with: dfn = and dfd = 3a. The STS [to 2 decimals] is F = 3b. The P-value {to 3 decimals} is: 4a. At 0: = 0.10, the decision is: '37:} Accept Ha ""3 Reject Ho ""3? Do not reject Ho "'3' Accept Ho 4th The conclusion is: '3' There is insufficient evidence to reject the claim that 0'1 is less than 0'2 '13:? There is sufficient evidence to reject the claim that 0'1 is less than 0'2 '33:? There is insufficient evidence to support the claim that 0'1 is less than 0'2 '13:? There is sufficient evidence to support the claim that 0'1 is less than 0'2 0 Question 20 v B 0! The table below contains the results from random samples of two populations. Sample 1 Sample 2 36.5 54.5 34.5 46.9 39.9 40 37.4 40.7 44.8 27.9 53.8 39.5 42.8 43.7 44 54.4 36.1 40.1 35.8 34.7 37.8 At or : 0.10. test the claim that the standard deviation of Population 1 is not the same as the standard deviation of Population 2. 1. The alternate hypothesis is Ha: '22:}- s? % 3% {21:25.13 75 a; '3'} U1 7'5 U2 ":73 51 % 32 2. This is a two tailed test with: eff\" = and dfd = 3a. The STS [to 2 decimals] is F = 3b. The P-vaLue {to 3 decimals] is: 4a. At a: = 0.10, the decision is: C? Do not reject Ho ""3? Reject Ho ""3? Accept Ha '53 Accept Ho 4b. The conclusion is: C? There is insufficient evidence to reject the claim that 0'1 is not the same as 0'2 '33:? There is sufficient evidence to reject the claim that 01 is not the same as 0'2 '33:? There is sufficient evidence to support the claim that 0'1 is not the same as 0'2 '3' There is insufficient evidence to support the claim that 0'1 is not the same as 0'2

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