8. (a) Let X X Xn
, , , 1 2 K be independently and identically distributed b ,1( p) random
variables. Obtain a confidence internal for p using Chebychev’s inequality.
For sample mean
"\\overline{X}=\\frac{1}{N}\\sum x_k"
using Chebishev inequality:
"P(|\\overline{X}-\\mu|\\geq b)\\leq\\frac{\\sigma^2}{Nb^2}"
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