Q1) Suppose that the admissions officer examines 50 consecutive applications and observes that n = 22, n2 = 28, and R = 20, where ni is the number of male applicants, n2 the number of female applicants, and R the number of runs. Can we conclude that the applications for admission arrive randomly with respect to gender? Please mention steps included for carrying out the analysis. With significance level is a =.01 and the test being two-tailed z = -2.58 and %3D %3D %3D

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Q1) Suppose that the admissions officer examines 50 consecutive applications and observes
that n = 22, n2 = 28, and R = 20, where ni is the number of male applicants, n2 the number of
female applicants, and R the number of runs. Can we conclude that the applications for
admission arrive randomly with respect to gender? Please mention steps included for carrying
out the analysis. With significance level is a =.01 and the test being two-tailed z = -2.58 and
2.58. (Note: Please draw appropriate diagram to show the rejection region and mention the
formula with the test statistic.)
Transcribed Image Text:Q1) Suppose that the admissions officer examines 50 consecutive applications and observes that n = 22, n2 = 28, and R = 20, where ni is the number of male applicants, n2 the number of female applicants, and R the number of runs. Can we conclude that the applications for admission arrive randomly with respect to gender? Please mention steps included for carrying out the analysis. With significance level is a =.01 and the test being two-tailed z = -2.58 and 2.58. (Note: Please draw appropriate diagram to show the rejection region and mention the formula with the test statistic.)
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