5. Compute (2n1n2)/(n1+n2) + 1 = 16.75 (Round your answer to...

5. Compute $\frac{2n_1n_2}{n_1+n_2} + 1 = 16.75$ (Round your answer to three decimal places). 6. Compute $\sqrt{\frac{2n_1n_2(2n_1n_2 - n_1 - n_2)}{(n_1+n_2)(n_1+n_2-1)}} = 2.738$ (Round your answer to three decimal places). 7. The test statistic is (Round your answer to two decimal places). 8. The smallest critical value is and the largest one is this test uses ONE critical value, then enter it in the two answer boxes.) 9. The decision about $H_0$: A. Fail to Reject $H_0$. B. Reject $H_0$ C. Fail to Reject $H_1$. D. Reject $H_1$. 10. The conclusion is A. There is not sufficient evidence to reject the claim. B. There is sufficient evidence to support the claim. C. There is not sufficient evidence to support the claim. D. There is sufficient evidence to reject the claim.

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122 Section 13.7: Problem 9 (15 points) With a significance level of 0.07 , we wish to test the claim that the following sequence was produced in a random manner Read carefully the text and provide each of the following: The total number of A 's is n_(1)= The total number of H 's is n_(2)= The sample size is n= The significance level is alpha = %, The number of runs is G= The null hypothesis H_(0) is given by A. G=0 B. r=0 C. The data are in a random order D. Median = 0 E. The data are in an order that is not random F. n_(1)=n_(2) C. p=0 H. eta =0 None of the above. The null hypothesis H_(1) is given by A. r!=0 B. The data are in an order that is not random c. ho !=0 D. The data are in a random order E. eta !=0 F. Median !=0 G. G!=0 H. n_(1)!=n_(2) None of the above. What kind of test should you conduct A. Sign test B. Goodness of fit test C. Both sign and goodness of fit tests D. Runs test for randomness and the test statistic is a z-score E. Independence Test F. Runs test for randomness and the test statisc is G G. None of the above. Compute (2n_(1)n_(2))/(n_(1)+n_(2))+1= (Round your answer to three decimal places). Compute sqrt((2n_(1)n_(2)(2n_(1)n_(2)-n_(1)-n_(2)))/((n_(1)+n_(2))^(2)(n_(1)+n_(2)-1)))=, (Round your answer to three decimal places). The test statistic is (Round your answer to two decimal places). The smallest critical value is and the largest one is (Round each of your answers to two decimal places. this test uses ONE critical value, then enter it in the two answer bojres.) The decision about H_(0) : A. Fail to Reject H_(0). B. Reject H_(0). C. Fail to Reject H_(1). D. Reject H_(1). The conclusion is A. There is not sufficient evidence to reject the claim. B. There is sufficient evidence to support the claim. C. There is not sufficient evidence to support the claim. D. There is sufficient evidence to reject the claim. 10.The conclusion is OD.Reject H OC.Fail to Reject H OB.Reject Ho OA.Fail to Reject Ho 9. The decision about Ho 8.The smallest critical value is 7.The test statistic is 6.Compute / n1+n2 5.Compute OD.There is sufficient evidence to reject the claim. OC.There is not sufficient evidence to support the claim OB.There is sufficient evidence to support the claim OA.There is not sufficient evidence to reject the claim. (n1+n2n1+n-1 +1=16.75 2nn2 this test uses ONE critical value, then enter it in the two answer boles.) and the largest one is (Round your answer to two decimal places) (Round your answer to three decimal places) Round your answer to three decimal places (Round each of your answers to two decimal places.I

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