nspection trials are carried out in a factory to assess the quality of products. In each trial r; products are tested and Y;, the Bin(ri, p), where p is the umber of satisfactory items in the trial, is assumed to follow the binomial model Y₁ roportion of satisfactory items in the production process. Using inspection data (r₁, y₁), (r2, y2), ..., (rn, Yn) and assuming independent trials, the following log-likelihood for p was obtained 1(p; data)= 19.5678 +40 log(p) + 10 · log(1 − p). ).
nspection trials are carried out in a factory to assess the quality of products. In each trial r; products are tested and Y;, the Bin(ri, p), where p is the umber of satisfactory items in the trial, is assumed to follow the binomial model Y₁ roportion of satisfactory items in the production process. Using inspection data (r₁, y₁), (r2, y2), ..., (rn, Yn) and assuming independent trials, the following log-likelihood for p was obtained 1(p; data)= 19.5678 +40 log(p) + 10 · log(1 − p). ).
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.8: Probability
Problem 21E
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