Answer: An experiment to study the lifetime (in hours) for

Chapter 1, Problem 43E

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QUESTION:

Problem 43E

An experiment to study the lifetime (in hours) for a certain type of component involved putting ten components into operation and observing them for 100 hours. Eight of the components failed during that period, and those lifetimes were recorded. Denote the lifetimes of the two components still functioning after 100 hours by 100+ . The resulting sample observations were

Which of the measures of center discussed in this section can be calculated, and what are the values of those measures? [Note: The data from this experiment is said to be “censored on the right.”]

 

Questions & Answers

QUESTION:

Problem 43E

An experiment to study the lifetime (in hours) for a certain type of component involved putting ten components into operation and observing them for 100 hours. Eight of the components failed during that period, and those lifetimes were recorded. Denote the lifetimes of the two components still functioning after 100 hours by 100+ . The resulting sample observations were

Which of the measures of center discussed in this section can be calculated, and what are the values of those measures? [Note: The data from this experiment is said to be “censored on the right.”]

 

ANSWER:

Answer :

Step 1 of 2 :

Given, An experiment to study the lifetime (in hours) for a certain type of component involved putting ten components into operation and observing them for 100 hours. Eight of the components failed during that period, and those lifetimes were recorded. Denote the lifetimes of the two components still functioning after 100 hours by 100+ . The resulting sample observations were

48  79  100+  35  92  86  57  100+  17  29

The claim is to find the measures of center discussed in this section can be calculated, and what are the values of those measures.

The median and certain trimmed means can be calculated, while the mean cannot — the exact values of the “100+” observations are required to calculate the mean

Median =

             = 68

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