Problem #3: A box consists of 13 components, 6 of which are defective. (a) Components are selected and tested one at a time, without replacement, until a non-defective component is found. Let X be the number of tests required. Find P(X = 5). (b) Components are selected and tested, one at a time without replacement, until two consecutive non defective components are obtained. Let X be the number of tests required. Find P(X= 5). Problem #3(a): Problem #3(b):

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter2: Systems Of Linear Equations
Section2.4: Applications
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Problem #3: A box consists of 13 components, 6 of which are defective.
(a) Components are selected and tested one at a time, without replacement, until a non-defective component is
found. Let X be the number of tests required. Find P(X = 5).
(b) Components are selected and tested, one at a time without replacement, until two consecutive non defective
components are obtained. Let X be the number of tests required. Find P(X= 5).
Problem #3(a):
Problem #3(b):
Transcribed Image Text:Problem #3: A box consists of 13 components, 6 of which are defective. (a) Components are selected and tested one at a time, without replacement, until a non-defective component is found. Let X be the number of tests required. Find P(X = 5). (b) Components are selected and tested, one at a time without replacement, until two consecutive non defective components are obtained. Let X be the number of tests required. Find P(X= 5). Problem #3(a): Problem #3(b):
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