A computer printer in a large administrative office has a printer buffer (memory to store printing jobs) capacity for 3 jobs. If the buffer is full when a user wants to print a file, the user is told that the job cannot be printed and to try again later. There are so many users in this office that it can be assumed that there is an infinite calling population. Jobs arrive at the printer at a Poisson rate of 55 jobs per hour and take an average of 1 minute to print. Printing times are exponentially distributed. What is the probability that a computer user will be told to resubmit a print job at a later time? Group of answer choices 0.0232 0.0399 0.1668 0.2362 0.7638 a number different from all the above How long does a computer user have to wait for their job to be completed? Keep two decimals after rounding for your answer Group of answer choices 1.39 minutes 2.39 minutes 6.72 minutes 8.32 minutes 10.00 minutes 14.17 minutes a number (in minutes) different from all the above Suppose the secretary of the administrative office would like to know how much the arrival rate could be if the number of jobs in the waiting line is 0.4. Which of the following statements is true? Hint: use Goal Seek tool to answer this question. Keep one decimal after rounding for your answer. Group of answer choices arrival rate = 26.7 jobs per hour arrival rate = 31.8 jobs per hour arrival rate = 42.3 jobs per hour arrival rate = 54.6 jobs per hour arrival rate = 61.2 jobs per hour arrival rate = a number (in jobs per hour) different from all the above
A computer printer in a large administrative office has a printer buffer (memory to store printing jobs) capacity for 3 jobs. If the buffer is full when a user wants to print a file, the user is told that the job cannot be printed and to try again later. There are so many users in this office that it can be assumed that there is an infinite calling population. Jobs arrive at the printer at a Poisson rate of 55 jobs per hour and take an average of 1 minute to print. Printing times are exponentially distributed. What is the probability that a computer user will be told to resubmit a print job at a later time? Group of answer choices 0.0232 0.0399 0.1668 0.2362 0.7638 a number different from all the above How long does a computer user have to wait for their job to be completed? Keep two decimals after rounding for your answer Group of answer choices 1.39 minutes 2.39 minutes 6.72 minutes 8.32 minutes 10.00 minutes 14.17 minutes a number (in minutes) different from all the above Suppose the secretary of the administrative office would like to know how much the arrival rate could be if the number of jobs in the waiting line is 0.4. Which of the following statements is true? Hint: use Goal Seek tool to answer this question. Keep one decimal after rounding for your answer. Group of answer choices arrival rate = 26.7 jobs per hour arrival rate = 31.8 jobs per hour arrival rate = 42.3 jobs per hour arrival rate = 54.6 jobs per hour arrival rate = 61.2 jobs per hour arrival rate = a number (in jobs per hour) different from all the above
Essentials Of Investments
11th Edition
ISBN:9781260013924
Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Chapter1: Investments: Background And Issues
Section: Chapter Questions
Problem 1PS
Related questions
Question
![A computer printer in a large administrative office has a printer buffer (memory to store
printing jobs) capacity for 3 jobs. If the buffer is full when a user wants to print a file, the
user is told that the job cannot be printed and to try again later. There are so many users
in this office that it can be assumed that there is an infinite calling population. Jobs arrive
at the printer at a Poisson rate of 55 jobs per hour and take an average of 1 minute to
print. Printing times are exponentially distributed.
What is the probability that a computer user will be told to resubmit a print job at a later time?
Group of answer choices
0.0232
0.0399
0.1668
0.2362
0.7638
a number different from all the above
How long does a computer user have to wait for their job to be completed? Keep two decimals after
rounding for your answer
Group of answer choices
1.39 minutes
2.39 minutes
6.72 minutes
8.32 minutes
10.00 minutes
14.17 minutes
a number (in minutes) different from all the above
Suppose the secretary of the administrative office would like to know how much the arrival rate could be
if the number of jobs in the waiting line is 0.4. Which of the following statements is true? Hint: use Goal
Seek tool to answer this question. Keep one decimal after rounding for your answer.
Group of answer choices
arrival rate = 26.7 jobs per hour
arrival rate = 31.8 jobs per hour
arrival rate = 42.3 jobs per hour
arrival rate = 54.6 jobs per hour
arrival rate = 61.2 jobs per hour
arrival rate = a number (in jobs per hour) different from all the above](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fbc1d65eb-c236-445f-8d38-ef9352b3bf5f%2Fab2b4f0c-c9dd-46d8-b4f1-7953a23d9a3f%2Fnucx6y_processed.jpeg&w=3840&q=75)
Transcribed Image Text:A computer printer in a large administrative office has a printer buffer (memory to store
printing jobs) capacity for 3 jobs. If the buffer is full when a user wants to print a file, the
user is told that the job cannot be printed and to try again later. There are so many users
in this office that it can be assumed that there is an infinite calling population. Jobs arrive
at the printer at a Poisson rate of 55 jobs per hour and take an average of 1 minute to
print. Printing times are exponentially distributed.
What is the probability that a computer user will be told to resubmit a print job at a later time?
Group of answer choices
0.0232
0.0399
0.1668
0.2362
0.7638
a number different from all the above
How long does a computer user have to wait for their job to be completed? Keep two decimals after
rounding for your answer
Group of answer choices
1.39 minutes
2.39 minutes
6.72 minutes
8.32 minutes
10.00 minutes
14.17 minutes
a number (in minutes) different from all the above
Suppose the secretary of the administrative office would like to know how much the arrival rate could be
if the number of jobs in the waiting line is 0.4. Which of the following statements is true? Hint: use Goal
Seek tool to answer this question. Keep one decimal after rounding for your answer.
Group of answer choices
arrival rate = 26.7 jobs per hour
arrival rate = 31.8 jobs per hour
arrival rate = 42.3 jobs per hour
arrival rate = 54.6 jobs per hour
arrival rate = 61.2 jobs per hour
arrival rate = a number (in jobs per hour) different from all the above
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