Question: A.J. has 20 jobs that she must do in sequence, with the times required to do each of these jobs being independent random variables with
A.J. has 20 jobs that she must do in sequence, with the times required to do each of these jobs being independent random variables with mean 50 minutes and standard deviation 10 minutes. M.J. has 20 jobs that he must do in sequence, with the times required to do each of these jobs being independent random variables with mean 52 minutes and standard deviation 15 minutes.
(a) Find the probability that A.J. finishes in less than 900 minutes.
(b) Find the probability that M.J. finishes in less than 900 minutes.
(c) Find the probability that A.J. finishes before M.J.
Step by Step Solution
3.40 Rating (163 Votes )
There are 3 Steps involved in it
a Number Ajs jobs let X i be the time it takes to do job i and let X A be th... View full answer
Get step-by-step solutions from verified subject matter experts
Document Format (1 attachment)
588-S-C-L-T (116).docx
120 KBs Word File
