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Answer :
Thus, the answer is: UCL p = 0.9982 and LCL p = 0.7618, respectively (Enter your responses rounded to four decimal places. If your answer for LCL p is negative, enter this value as 0.).
Given that the proportions of correct answers from 20 randomly selected IRS telephone representatives are: 17,16,19,8,16,19,21,16,17,16,23,20,23,15,15,11,23,21,21, and 16. To find the Upper and Lower control limits for the appropriate p-chart, we use the given formulae;
UCL p = p + z (√ (p(1-p)/n)) and
LCL p = p - z (√ (p(1-p)/n)). Let p be the average proportion of correct responses, i.e.,
(17+16+19+8+16+19+21+16+17+16+23+20+23+15+15+11+23+21+21+16) / 20= 17.6/20=0.88.
Then the sample standard deviation = √[((17-0.88)² +(16-0.88)² +(19-0.88)² +....+(21-0.88)² +(16-0.88)²) / (20-1)]≈0.0660.
Using the z = 3,UCL p = p + z (√(p(1-p)/n))= 0.88 + 3(0.0660 / sqrt (20))= 0.9982 LCL p = p - z (√(p(1-p)/n))= 0.88 - 3(0.0660 / sqrt (20))= 0.7618.
Therefore, the Upper and Lower control limits for the appropriate p-chart for the IRS are UCL p = 0.9982 and LCL p = 0.7618 respectively.
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