For large n, if X ~ B(n;0.5), then Hence to attain P(X ~ r) =a/2 we use (r + 0.5 - n/2)/rn./2 = -Za/2 or r = [n/2 - 0.5 - (rn./2)za/2 ], where [ ] represents the greatest integer function. Use this...



For large n, if X ~ B(n;0.5), then


Hence to attain P(X ~ r) =a/2 we use (r + 0.5 - n/2)/rn./2 =


-Za/2 or r = [n/2 - 0.5 - (rn./2)za/2 ], where [ ] represents the


greatest integer function. Use this fact to write a program to


obtain an approximate 90, 95, 98, or 99% confidence interval for


n in the large sample case. The value of 1 - ex and n should be


input. The observations should appear in DATA statements.



May 26, 2022
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