Suppose you want to test the claim that μ1 ≠ μ2. Assume the two samples are random and independent. At a level of significance of α = 0.05, when should you reject H0? Population statistics: σ1 = 1.5 and σ2 = 1.9 Sample statistics: x1 = 30, n1 = 50 and x2 = 28, n2 = 60
A. Reject H0 if the standardized test statistic is less than -1.645 or greater than 1.645.
B. Reject H0 if the standardized test statistic is less than -2.33 or greater than 2.33.
C. Reject H0 if the standardized test statistic is less than -1.96 or greater than 1.96.
D. Reject H0 if the standardized test statistic is less than -2.575 or greater than 2.575.
Suppose you want to test the claim that μ1 ≠ μ2. Assume the two samples are...
Suppose you want to test the claim that μ1 = μ2. Two samples are randomly selected from normal populations. The sample statistics are given below. Assume that σ 2 over 1 ≠ σ 2 over 2 . At a level of significance α=0.01, when should you reject H0? n1 = 25 n2 = 30 1 = 21 2 = 19 s1 = 1.5 s2 = 1.9 A. Reject H0 if the standardized test statistic is less than -2.492 or greater...
Suppose you want to test the claim that µ1 < µ2. Two samples
are randomly selected from each population. The sample statistics
are given below. At a level of significance of α = 0.05, when
should you reject H0?
n1 = 35
n2 = 42
x̅1 = 29.05 x̅2 =
31.6
s1 =
2.9
s2 = 2.8
Suppose you want to test the claim that u1<p2. Two samples are randomly selected from each population. The sample statistics are given...
Find the standardized test statistic to test the claim that μ1 ≠ μ2. Assume the two samples are random and independent. Population statistics: σ1 = 0.76 and σ2 = 0.51 Sample statistics: x1 = 3.6, n1 = 51 and x2 = 4, n2 = 38
22) Suppose you want to test the claim that μ1 > μ2. Two samples are randomly selected from each population. The sample statistics are given below. At a level of significance of α = 0.10, find the test statistic and determine whether or not to reject H0. (8.1) n1 = 35 n2 = 42 x1 = 33 x2 = 31 s1 = 2.9 s2 = 2.8 A) z = 3.06; Reject H0 and support the claim that μ1 > μ2...
2 21) Suppose you want to test the claim that 1 > 12. Two samples are randomly selected from each population. The sample statistics are given below. At a level of significance of a = 0.01, when should you reject Ho? X1 - 690 51 = 45 ni =100 n2 - 125 X2675 52 25 A) Reject Ho if the standardized test statistic is greater than 1.645. B) Reject Ho if the standardized test statistic is greater than 2.33. C)...
Consider the following hypothesis test. H0: μ1 − μ2 = 0 Ha: μ1 − μ2 ≠ 0 The following results are for two independent samples taken from the two populations. Sample 1 Sample 2 n1 = 80 n2 = 70 x1 = 104 x2 = 106 σ1 = 8.4 σ2 = 7.2 (a) What is the value of the test statistic? (Round your answer to two decimal places.) (b) What is the p-value? (Round your answer to four decimal places.)...
Two samples are random and independent. Find the P-value used to test the claim that μ1 = μ2. Use α = 0.05. Population statistics: σ1 = 2.5 and σ2 = 2.8 Sample statistics: x1 = 12, n1 = 40 and x2 = 13, n2 = 35 A. 0.0526 B. 0.1052 C. 0.1138 D. 0.4020
Suppose you want to test the claim that μ ≠3.5. Given a sample size of n = 47 and a level of significance of α = 0.10, when should you reject H0 ? A..Reject H0 if the standardized test statistic is greater than 1.679 or less than -1.679. B.Reject H0 if the standardized test statistic is greater than 1.96 or less than -1.96 C.Reject H0 if the standardized test statistic is greater than 2.33 or less than -2.33 D.Reject H0...
Find the standardized test statistic to test the claim that μ1 < μ2. Two samples are random, independent, and come from populations that are normally distributed. The sample statistics are given below. Assume that σ 2 /1 = σ 2 /2 . n1 = 15 n2 = 13 x1 = 27.88 x2 = 30.43 s1 = 2.9 s2 = 2.8
Find the standardized test statistic to test the claim that μ1 ≠ μ2. Two samples are random, independent, and come from populations that are normally distributed. The sample statistics are given below. Assume that σ 2 /1 ≠ σ 2 /2 . n1 = 11 n2 = 18 x1 = 6.9 x2 = 7.3 s1 = 0.76 s2 = 0.51