what if X<42, what's the answer of these four question?
what if X<42, what's the answer of these four question? 5. Assume that X is following...
1) What is the critical value(s) for the requested test statistic with the stated hypothesis and significance level? -0.01, n. 23 a) b) c) Critical Ho: u 10 versus H: Critical Hoius 10 versus H : Critical Ho 10 versus H: 10 > 10 <10 a=0.10, n=12
Test the claim about the population mean, H. at the given level of significance using the given sample statistics. Claim: u = 40; a=0.01; 6 = 3.56. Sample statistics: x = 38.7, n= 76 Identify the null and alternative hypotheses. Choose the correct answer below. O A. Ho: = 40 Ha <40 O C. Ho: u = 40 Ha: #40 O E. Ho: #40 Ha: p= 40 OB. Ho: < 40 H: H = 40 OD. Ho: > 40 Ha...
2. A hypothesis will be used to test u = 7 against the alternative u = 7 with unknown population variance (i.e. o2 unknown). What are the critical values for the test statistic To when using the critical value/rejection region method and the following significance levels and sample sizes? (a) a = 0.01 and n = 20 (b) a = 0.05 and n = 12 (c) a= 0.10 and n = 15
Question 7 of 1- 1 point) Attempt 1 of Unlimited View question in a popup 8.2 Section Exercise 35-38 = 30 versus H: <30. A sample of size n=45 is drawn, and x = 26. The population standard deviation A test is made of H, is 9. (a) Compute the value of the test statistic z. (b) is Ho rejected at the a0.05 level? (c) Is He rejected at the c = 0.01 level? Part: 0/3 Part 1 of 3...
please see picture 5. Let X1, X2,..., Xn be Bin(2,0) random variables with Θ {.45, .65). For testing Ho : θ 45 versus HA : θ-66, determine the following: (a) the form of the Neyman-Pearson MP critical region for a size a test (b) the sampling distribution of 2iI X (c) the value of ho for α A.05 when n-20. (d) π(8) for α .05 when n-20. a random sample of lid 5. Let X1, X2,..., Xn be Bin(2,0) random...
42. + -13 points ASWSBE14 9.E.013. You may need to use the appropriate appendix table or technology to answer this question. Consider the following hypothesis test. Hoius 50 Hu > 50 A sample of 60 is used and the population standard deviation is 8. Use the critical value approach to state your conclusion for each of the following sample results. Use a = 0.05. (Round your answers to two decimal places.) (a) x = 52.3 Find the value of the...
The first two pictures are different questions and the rest of the pics are the parts that go with both of them. To test Ho u 20 versus Hu<20, a simple random sample of size n=16 is obtained from a population that is known to be normally distributed. Answer parts (a)-(d). Click here to view the t-Distribution Area in Right Tail (a) X = 18.1 and 42, compute the test statistic - (Round to two decimal places as needed) To...
5. Let X ~ N( ,o2) and assume ơ--3. We are to test the null hypothesis Ho: 10 against e) Let a -0.05. Design a test to accept or reject He (b) Determine and the power of your test. (c) Plot the probability density functions under the two hypotheses in the same coordinate systern and locate the critical value, acceptance and critical regions, and designate the quantities α and β graphically. revised hypothesis we have β 0.05. Then do (c)...
Question 5(10 pts): Assume that a = 0.05. Find the rejection region for both test statistics Ho :u= 0 versus Haid > 0 with n = 35 and 0 = 10. and 7 for testing
1b)The value of the standardized test statistic is: Group of answer choices a) 1.00 b) 5.00 c) None of the above d) -5.00 e) -1.00 1c)Find the rejection region and state your conclusion at \alphaα = 0.05. Group of answer choices a) Reject region: t < -1.711; Decision: Fail to reject H0 b) Reject region: z > 1.645; Decision: Reject H0 c) Reject region: t < -2.064 or z > 2.064; Decision: Reject H0 d) Reject region: t > 1.711;...