Suppose you are scheduling study rooms in the library. You have many requests to reserve time slots and enough study rooms for everyone, but you want to use as few study rooms as possible. What greedy approach would be best? CSort requests by who you like best. Schedule first the group that has the most friends, then the next, etc. Sort requests by amount of time requested. Schedule first the smallest request, then the next smallest in the first room where it doesn't conflict, etc. OSort requests by end time. Schedule first the one that ends first, then the next in the first study room where it doesn't conflict, etc. OSort requests by start time. Schedule first the one that starts first, then the next in the first study room where it doesn't conflict, etc. Is the best approach guaranteed to schedule all the requests in the smallest possible number of study rooms, or is it just going to give a solution that is close to optimal? Close to optimal Now suppose you have a single study room in the library and N requests for reserving the room. You want to make as many study groups as possible happy, so you want to schedule the largest possible number of sessions in the room. What greedy approach would be best? Sort requests by who you like best. Schedule first the group that has the most friends, then the next, etc. Sort requests by start time. Schedule first the one that starts first, then the next that fits, etc. Sort requests by end time. Schedule first the one that ends first, then the next that fits, etc. Sort requests by amount of time requested. Schedule first the smallest request, then the next smallest one that fits, etc.
Suppose you are scheduling study rooms in the library. You have many requests to reserve time slots and enough study rooms for everyone, but you want to use as few study rooms as possible. What greedy approach would be best? CSort requests by who you like best. Schedule first the group that has the most friends, then the next, etc. Sort requests by amount of time requested. Schedule first the smallest request, then the next smallest in the first room where it doesn't conflict, etc. OSort requests by end time. Schedule first the one that ends first, then the next in the first study room where it doesn't conflict, etc. OSort requests by start time. Schedule first the one that starts first, then the next in the first study room where it doesn't conflict, etc. Is the best approach guaranteed to schedule all the requests in the smallest possible number of study rooms, or is it just going to give a solution that is close to optimal? Close to optimal Now suppose you have a single study room in the library and N requests for reserving the room. You want to make as many study groups as possible happy, so you want to schedule the largest possible number of sessions in the room. What greedy approach would be best? Sort requests by who you like best. Schedule first the group that has the most friends, then the next, etc. Sort requests by start time. Schedule first the one that starts first, then the next that fits, etc. Sort requests by end time. Schedule first the one that ends first, then the next that fits, etc. Sort requests by amount of time requested. Schedule first the smallest request, then the next smallest one that fits, etc.
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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Transcribed Image Text:Suppose you are scheduling study rooms in the library. You have many requests to reserve time slots and enough study rooms for everyone, but
you want to use as few study rooms as possible. What greedy approach would be best?
OSort requests by who you like best. Schedule first the group that has the most friends, then the next, etc.
OSort requests by amount of time requested. Schedule first the smallest request, then the next smallest in the first room where it doesn't
conflict, etc.
OSort requests by end time. Schedule first the one that ends first, then the next in the first study room where it doesn't conflict, etc.
OSort requests by start time. Schedule first the one that starts first, then the next in the first study room where it doesn't conflict, etc.
Is the best approach guaranteed to schedule all the requests in the smallest possible number of study rooms, or is it just going to give a solution
that is close to optimal? Close to optimal
Now suppose you have a single study room in the library and N requests for reserving the room. You want to make as many study groups as
possible happy, so you want to schedule the largest possible number of sessions in the room. What greedy approach would be best?
Sort requests by who you like best. Schedule first the group that has the most friends, then the next, etc.
Sort requests by start time. Schedule first the one that starts first, then the next that fits, etc.
Sort requests by end time. Schedule first the one that ends first, then the next that fits, etc.
OSort requests by amount of time requested. Schedule first the smallest request, then the next smallest one that fits, etc.
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