Hypothesis Test & Variance Origin Question Using the Fundamental of gender the following test will be using a two-tailed hypothesis test at a set 5 percent level of significance (a = .05) is precisely equivalent to asking whether the 95 percent confidence interval for the mean includes the hypothesized mean. If the confidence interval comprises the hypothesized mean H0: µ = 216, then we cannot scrap the null hypothesis. Also, s = .023 The gender in this case would be a number of males say 63 and females would be 52. If this number cannot be used state why for this test. The following needs to be assessed the null and an alternate statement for the test, pinpointing the significanlce level, the test statistic, and the critical value. What do these hypothesis statements equal? Should the resulting answer be rejected or not be rejected due to the null hypothesis statement? Also find out this answer for a position hypothesis. The subject is 2300 business cards. If this position cannot be used state why.
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