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How are linear correlation and rank correlation alike? (Try to avoid using the word correlation to describe any similarities.) Edit * Insert Formats BIS U

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How are linear correlation and rank correlation alike? (Try to avoid using the word "correlation" to describe any similarities.) Edit * Insert Formats BIS U X X A A WIN- How are linear correlation and rank correlation different? Edit Insert Formats BIU X X AVA The following data set shows the ages of the Best Actress and Best Actor award at a given awards show for various years: Actress Age Actor Age 31 65 31 57' 28 33 27 50 24 43 28 54 34 43 38 62 35 67' 39 59 35 63 Using a Sign Test, test the claim that there is no median difference between the ages of Best Actress and Best Actor award winners. Find the null and alternative hypothesis. Ho: Select an answer v Select an answer H1: l \"he median of the differences is zero. "he median of the differences is NOT zero. _ _ If we. 'he median age at actresses is more than the median age of actors. l' then how many Of an" 5'3\" 15 there 'he median age at actresses is less than the median age of actors. H1: Select an answer Select an answer If we The median age of actresses is more than the median age of actors. then how many of each sign is there The median of the differences is zero. The median of the differences is NOT zero. The median age of actresses is less than the median age of actors.If we consider + to represent when the female was older than the male, then how many of each sign is there? Positive Signs: Negative Signs: Total Signs: What is the p-value? (Round to three decimal places.) At a 0.025 significance, what is the conclusion about the null? | Select an answer Select an answer What is the conclusion about the claim? Reject the null hypothesis. Select an answer Support the null hypothesis. Fail to reject the null hypothesis. Let's now perform a mean-matched pairs test to test the claim Fail to support the null hypothesis. between out of this problaWhat is. the conclusion about the claim? Select an answer v Select an answer T here is insufcient evidence to support the claim that there is no difference in median age. 1 Reject the claim that there is no difference in median age. " ! Support the claim that there is no difference in median age. I Fail to reject the claim that there is no difference in median age Dmmmm. Let's now perform a mean-matched pairs test to test the claim that there is no mean difference between the age of males and females. For the context of this problem, d = 1122 m1 where the first data set represents actress {female} ages and the second data set represents male {actorj ages. We'll continue to use a significance of 0.025. You believe the population of difference scores is normally distributed, but you do not know the standard deviation. HoIpZdZD H11#d#0 Act ress Age Actor Age 31 1 28 27 What is the critical value for this test? t = j: (Round to three decimal places.) What is the test statistic for this sample? t 2 [Round to three decimal places.] What is the p-Value? {Round to three decimal places.) Conclusion about the null: Select an answer v Select an answer Conclusion about the claim Fail to support the null hypothesis. _ l Select an answer Support the null hypothesis. _ Fail to reject the null hypothesis. Reject the null hypothesis. How were these two tests: 4: test. Conclusion about the claim: Select an answer V Select an answer Fail to reject the claim that there is no mean difference in the ages. Support the claim that there is no mean difference in the ages. There is insufficient evidence to support the claim that there is no mean difference in the ages. Reject the claim that there is no mean difference in the ages.How were these two tests similar in what they were testing? Note, I'm not asking about the results of the test. Edit * Insert Formats BIU X X A A M How were these two tests different in what they were testing? Again, I'm not asking about the results or the process to get to those results, but I want you to look at what you were actually testing. Edit Insert Formats BIU X X A Y

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