Probability that all will be nondefective is
P(1st is nondefective)×P(2nd is nondefective)×P(3rd is nondefective)
(a) with replacement. The probabilities do not change:
P(1st is nondefective)×P(2nd is nondefective)×P(3rd is nondefective) =
-----
(b) without replacement. The probabilities do change:
P(1st is nondefective)×P(2nd is nondefective)×P(3rd is nondefective) =
So there is very little difference between the probabilies.
Edwin>/pre>