Question: A software house has developed a procedure for identifying logical errors in code segments produced by its programming section. Assume the following: P(LE) = .0001

A software house has developed a procedure for identifying logical errors in code segments produced by its programming section. Assume the following: P(LE) = .0001 where LE denotes a code segment having a logical error. Further assume that the procedure is 99.9% accurate - meaning P(FLE|LE) = .999 and P(PLE^C|LE^C) = .999 where FLE denotes that a logical error is flaggerd by the procedure and FLE^C denotes that a logical error is not found. What is the probability that a code segment will not have a logical error given that no error is flagged by the procedure.

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