ded to grade a randomly chosen first examination paper is a random variable with an expected value of 5 min and a standa lation of 4 min. (Round your answers to four decimal places.) In USE SALT (a) If grading times are independent and the instructor begins grading at 6:50 P.M. and grades continuously, what is th (approximate) probability that he is through grading before the 11:00 P.M. TV news begins? (b) If the sports report begins at 11:10, what is the probability that he misses part of the report if he waits until gradin done before turning on the TV? may need to use the appropriate table in the Appendix of Tables to answer this question. eed Help? Read It Watch It

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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There are 48 students in an elementary statistics class. On the basis of years of experience, the instructor knows that the time
needed to grade a randomly chosen first examination paper is a random variable with an expected value of 5 min and a standard
deviation of 4 min. (Round your answers to four decimal places.)
n USE SALT
(a) If grading times are independent and the instructor begins grading at 6:50 P.M. and grades continuously, what is the
(approximate) probability that he is through grading before the 11:00 P.M. TV news begins?
(b) If the sports report begins at 11:10, what is the probability that he misses part of the report if he waits until grading is
done before turning on the TV?
You may need to use the appropriate table in the Appendix of Tables to answer this question.
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Transcribed Image Text:There are 48 students in an elementary statistics class. On the basis of years of experience, the instructor knows that the time needed to grade a randomly chosen first examination paper is a random variable with an expected value of 5 min and a standard deviation of 4 min. (Round your answers to four decimal places.) n USE SALT (a) If grading times are independent and the instructor begins grading at 6:50 P.M. and grades continuously, what is the (approximate) probability that he is through grading before the 11:00 P.M. TV news begins? (b) If the sports report begins at 11:10, what is the probability that he misses part of the report if he waits until grading is done before turning on the TV? You may need to use the appropriate table in the Appendix of Tables to answer this question. Need Help? Watch It Read It
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