PLEASE TYPE THANK YOU! 1.) A quality control engineer is in charge of testing whether or not 90% of the DVD players produced by his company conform to specifications. To do this, the engineer randomly selects a batch of 10 DVD players from each day's production. The day's production is acceptable provided no more than 1 DVD player fails to meet specifications. Otherwise, the entire day's production has to be tested. (i) What is the probability that the engineer incorrectly passes a day's production as acceptable if only 70% of the day's DVD players actually conform to specification? (ii) What is the probability that the engineer unnecessarily requires the entire day's production to be tested if in fact 95% of the DVD players conform to specifications?

PLEASE TYPE THANK YOU! 1.) A quality control engineer is in charge of testing whether or not 90% of the DVD players produced by his company conform to specifications. To do this, the engineer randomly selects a batch of 10 DVD players from each day's production. The day's production is acceptable provided no more than 1 DVD player fails to meet specifications. Otherwise, the entire day's production has to be tested. (i) What is the probability that the engineer incorrectly passes a day's production as acceptable if only 70% of the day's DVD players actually conform to specification? (ii) What is the probability that the engineer unnecessarily requires the entire day's production to be tested if in fact 95% of the DVD players conform to specifications?

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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Question

PLEASE TYPE THANK YOU!

1.) A quality control engineer is in charge of testing whether or not 90% of the DVD players produced by his company conform to specifications. To do this, the engineer randomly selects a batch of 10 DVD players from each day's production. The day's production is acceptable provided no more than 1 DVD player fails to meet specifications. Otherwise, the entire day's production has to be tested.

(i) What is the probability that the engineer incorrectly passes a day's production as acceptable if only 70% of the day's DVD players actually conform to specification?

(ii) What is the probability that the engineer unnecessarily requires the entire day's production to be tested if in fact 95% of the DVD players conform to specifications?

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