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College Pro Painting You have decided that for your summer job you are going to manage a group of students who will paint houses to earn money for the summer. As Manager, your paycheck depends on your capability to efficiently schedule the team so that all the houses get painted on time with little, or ideally no, overage on scheduled man-hours. Given that a house requires H man-hours to paint, your team has N houses to paint and S students on the team: i. Write the expression that relates the number of students that you will need to schedule to finish painting the houses in 12 weeks assuming 40-hour work weeks. ii. If it takes 150 man-hours to paint a house and your team has 32 houses to paint, how many students do you need to hire to paint the houses in 12 weeks assuming 40-hour workweeks? iii. A friend of yours, Bionka, managed a College Pro Painting team last summer and tells you that since every student is not as efficient as you may expect combined with the fact that the neighborhood you're covering has both small and large houses, the number of man-hours to paint a house, H, is not exactly 150. Instead, she tells you that H is equally likely to take anywhere from 130 man-hours to 170 man-hours. Additionally, Bionka hints that not all of your workers show up as expected. In fact, during a given week a man-day (8 hours) of work is lost on the average of 1.8 times. Fill in the following probability tables: 130 140 150 H R P(H) Let R = Number of times 8 man-hours (a man-day) will be lost in a week 3 P(R) 0 1 160 2 170 4 5 Recall that you have 12 weeks to paint these houses. Considering the two ‘risks of uncertainty' characterized by the above tables that contain more realistic information regarding the number of man-hours that will probably be required to paint the 32 houses and the number of man-days of work that will probably be lost per week for each of the 12 weeks, how many students should you recruit to be most efficient? Briefly explain your answer.

College Pro Painting You have decided that for your summer job you are going to manage a group of students who will paint houses to earn money for the summer. As Manager, your paycheck depends on your capability to efficiently schedule the team so that all the houses get painted on time with little, or ideally no, overage on scheduled man-hours. Given that a house requires H man-hours to paint, your team has N houses to paint and S students on the team: i. Write the expression that relates the number of students that you will need to schedule to finish painting the houses in 12 weeks assuming 40-hour work weeks. ii. If it takes 150 man-hours to paint a house and your team has 32 houses to paint, how many students do you need to hire to paint the houses in 12 weeks assuming 40-hour workweeks? iii. A friend of yours, Bionka, managed a College Pro Painting team last summer and tells you that since every student is not as efficient as you may expect combined with the fact that the neighborhood you're covering has both small and large houses, the number of man-hours to paint a house, H, is not exactly 150. Instead, she tells you that H is equally likely to take anywhere from 130 man-hours to 170 man-hours. Additionally, Bionka hints that not all of your workers show up as expected. In fact, during a given week a man-day (8 hours) of work is lost on the average of 1.8 times. Fill in the following probability tables: 130 140 150 H R P(H) Let R = Number of times 8 man-hours (a man-day) will be lost in a week 3 P(R) 0 1 160 2 170 4 5 Recall that you have 12 weeks to paint these houses. Considering the two ‘risks of uncertainty' characterized by the above tables that contain more realistic information regarding the number of man-hours that will probably be required to paint the 32 houses and the number of man-days of work that will probably be lost per week for each of the 12 weeks, how many students should you recruit to be most efficient? Briefly explain your answer.

Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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College Pro Painting You have decided that for your summer job you are going to manage a group of students who will paint houses to earn money for the summer. As Manager, your paycheck depends on your capability to efficiently schedule the team so that all the houses get painted on time with little, or ideally no, overage on scheduled man-hours. Given that a house requires H man-hours to paint, your team has N houses to paint and S students on the team: i. Write the expression that relates the number of students that you will need to schedule to finish painting the houses in 12 weeks assuming 40-hour work weeks. ii. If it takes 150 man-hours to paint a house and your team has 32 houses to paint, how many students do you need to hire to paint the houses in 12 weeks assuming 40-hour workweeks? iii. A friend of yours, Bionka, managed a College Pro Painting team last summer and tells you that since every student is not as efficient as you may expect combined with the fact that the neighborhood you're covering has both small and large houses, the number of man-hours to paint a house, H, is not exactly 150. Instead, she tells you that H is equally likely to take anywhere from 130 man-hours to 170 man-hours. Additionally, Bionka hints that not all of your workers show up as expected. In fact, during a given week a man-day (8 hours) of work is lost on the average of 1.8 times. Fill in the following probability tables: 130 140 150 H R P(H) Let R = Number of times 8 man-hours (a man-day) will be lost in a week 3 P(R) 0 1 160 2 170 4 5 Recall that you have 12 weeks to paint these houses. Considering the two 'risks of uncertainty' characterized by the above tables that contain more realistic information regarding the number of man-hours that will probably be required to paint the 32 houses and the number of man-days of work that will probably be lost per week for each of the 12 weeks, how many students should you recruit to be most efficient? Briefly explain your answer.
Transcribed Image Text:College Pro Painting You have decided that for your summer job you are going to manage a group of students who will paint houses to earn money for the summer. As Manager, your paycheck depends on your capability to efficiently schedule the team so that all the houses get painted on time with little, or ideally no, overage on scheduled man-hours. Given that a house requires H man-hours to paint, your team has N houses to paint and S students on the team: i. Write the expression that relates the number of students that you will need to schedule to finish painting the houses in 12 weeks assuming 40-hour work weeks. ii. If it takes 150 man-hours to paint a house and your team has 32 houses to paint, how many students do you need to hire to paint the houses in 12 weeks assuming 40-hour workweeks? iii. A friend of yours, Bionka, managed a College Pro Painting team last summer and tells you that since every student is not as efficient as you may expect combined with the fact that the neighborhood you're covering has both small and large houses, the number of man-hours to paint a house, H, is not exactly 150. Instead, she tells you that H is equally likely to take anywhere from 130 man-hours to 170 man-hours. Additionally, Bionka hints that not all of your workers show up as expected. In fact, during a given week a man-day (8 hours) of work is lost on the average of 1.8 times. Fill in the following probability tables: 130 140 150 H R P(H) Let R = Number of times 8 man-hours (a man-day) will be lost in a week 3 P(R) 0 1 160 2 170 4 5 Recall that you have 12 weeks to paint these houses. Considering the two 'risks of uncertainty' characterized by the above tables that contain more realistic information regarding the number of man-hours that will probably be required to paint the 32 houses and the number of man-days of work that will probably be lost per week for each of the 12 weeks, how many students should you recruit to be most efficient? Briefly explain your answer.
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