Question

Please provide explanation. For each of the situations, set up the rejection region: (a) H0 :...

Please provide explanation.

For each of the situations, set up the rejection region:

(a) H0 : µ1 = µ2 versus Ha : µ1 6= µ2 with n1 = 12, n2 = 15, and α = 0.05

(b) H0 : µ1 ≤ µ2 + 3 versus Ha : µ1 > µ2 + 3 with n1 = n2 = 25, and α = 0.01

(c) H0 : µ1 ≥ µ2 − 9 versus Ha : µ1 < µ2 − 9 with n1 = 13, n2 = 15, and α = 0.025

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Use tables in the Appendix to specify the appropriate Rejection Region ONLY for each hypothesis test...
Use tables in the Appendix to specify the appropriate Rejection Region ONLY for each hypothesis test described below. H0: σ2 = 25               (With a sample size n = 20.) Ha: σ2 < 25 α = .10 (b) H0: μ = 80                (With σ unknown and a sample size n = 36.) Ha: μ > 80    α = .05 (c) H0: p1 – p2 = 0 (With sample sizes n1 = n2 = 60.) Ha: p1 – p2 ¹ 0...
Find the rejection region (for the standardized test statistic) for each hypothesis test. a. H0 :...
Find the rejection region (for the standardized test statistic) for each hypothesis test. a. H0 : μ = 27vs. Ha : μ < 27@ α = 0.05. b. H0 : μ = 52vs. Ha : μ ≠ 52@ α = 0.05. c. H0 : μ = −105 vs. Ha : μ > −105 @ α = 0.10. d. H0 : μ = 78.8 vs. Ha : μ ≠ 78.8 @ α = 0.10.
Suppose we have taken independent, random samples of sizes n1 = 8 and n2 = 8...
Suppose we have taken independent, random samples of sizes n1 = 8 and n2 = 8 from two normally distributed populations having means µ1 and µ2, and suppose we obtain x¯1  = 227, x¯2  =  190 , s1 = 6, s2 = 6. Use critical values to test the null hypothesis H0: µ1 − µ2 < 27 versus the alternative hypothesis Ha: µ1 − µ2 > 27 by setting α equal to .10, .05, .01 and .001. Using the equal...
Suppose we have taken independent, random samples of sizes n1 = 7 and n2 = 7...
Suppose we have taken independent, random samples of sizes n1 = 7 and n2 = 7 from two normally distributed populations having means µ1 and µ2, and suppose we obtain x¯1  = 240 , x¯2  =  210 , s1 = 5, s2 = 6. Use critical values to test the null hypothesis H0: µ1 − µ2 < 20 versus the alternative hypothesis Ha: µ1 − µ2 > 20 by setting α equal to .10, .05, .01 and .001. Using the...
Suppose we have taken independent, random samples of sizes n1 = 7 and n2 = 8...
Suppose we have taken independent, random samples of sizes n1 = 7 and n2 = 8 from two normally distributed populations having means µ1 and µ2, and suppose we obtain x¯1  = 229x¯1⁢  = 229, x¯2  =  190x¯2⁢  =⁢  190, s1 = 6, s2 = 6. Use critical values to test the null hypothesis H0: µ1 − µ2 < 28 versus the alternative hypothesis Ha: µ1 − µ2 > 28 by setting α equal to .10, .05, .01 and .001....
Use the following for question 1, 2, and 3. Consider the following hypothesis test: H0: µ1...
Use the following for question 1, 2, and 3. Consider the following hypothesis test: H0: µ1 – µ2 = 0 Ha: µ1 – µ2 ≠ 0 The following results are from samples from two populations. Sample 1 Sample 2 sample size 12 15 sample mean 13 10 sample std. dev. 5 8 1) What is the estimate of the difference between the two population means? Use Sample1 – Sample2? 2) What is the value of the test statistic? Give your...
Calculate the value of the test statistic, set up the rejection region, determine the p-value, interpret...
Calculate the value of the test statistic, set up the rejection region, determine the p-value, interpret the result, and draw the sampling distribution. H0: ? = 1000 H1: ? doesn't equal 1000 ? = 200 n = 100 ?̅ = 980 ∝ = 0.01
A craft brewer sells beer in 2 nearby towns. Some months, he sells more in Town...
A craft brewer sells beer in 2 nearby towns. Some months, he sells more in Town 1 & other months hesells more in Town 2. However, he is pretty sure that he usually sells more in Town 1. So, he has set up the following hypothesis test. He has also looked up the sales figures from the last 30 months in both towns and calculated some sample statistics. Those are below too. Use this information to answer/do the following. H0...
Problem 1: Rejection Region Problem Two different companies have applied to provide cable television service in...
Problem 1: Rejection Region Problem Two different companies have applied to provide cable television service in a certain region. Let ? denote the proportion of all potential subscribers who favor the first company over the second. Consider testing ?0: ? = 0.5 versus ??: ? ≠ 0.5 based on a random sample of 25 individuals. Let ? denote the number in the sample who favor the first company and ? represent the observed value of ?. Which of the following...
Please follow the above definitions in calculating the quartiles. There are two distinct situations: set size...
Please follow the above definitions in calculating the quartiles. There are two distinct situations: set size equal to a power of 4 (L is already a whole number – integer), set size not a power of 4. Note: each of the following problems is 15 points. PROBLEM 2: Average wait in minutes for the train QM3; n=12 15 4 5 9 6 12 17 10 8 13 8 16 PROBLEM 3: Quiz scores L n = 13 students 5   7  ...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT