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Consider all the processes are arriving at large time intervals. Let t be the time interval between two processes Pi and Pi+1 for any i and service time of Pi is Si. If t > Si for every i then, what should be the strategy to schedule the processes?
  • a)
    FCFS
  • b)
    Shortest Job First
  • c)
    Round Robin
  • d)
    Shortest Remaining Time Firs
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
Consider all the processes are arriving at large time intervals. Let t...
If t>Si then all the processes are serviced in FCFS based because when the next process arrives the previous process is already completed.
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Most Upvoted Answer
Consider all the processes are arriving at large time intervals. Let t...
Is the time interval between two processes and Si is the service time of Pi, then the average waiting time for Pi can be calculated using the formula:

Average Waiting Time = (t + S1 + S2 + ... + Si-1) / i

This formula assumes that the arrival time of the first process is 0, and subsequent processes arrive at time intervals of t.

To understand why this formula works, let's break it down:

- t represents the time interval between two processes. This represents the time that Pi has to wait before it can start its execution.
- S1, S2, ..., Si-1 represent the service times of the processes that arrived before Pi. These processes must be served before Pi can start its execution.
- i represents the number of processes that arrived before Pi.

So, the total waiting time for Pi is the sum of the time interval t and the service times of all the processes that arrived before Pi. Dividing this total waiting time by the number of processes that arrived before Pi gives us the average waiting time.

Note that this formula assumes that the processes arrive at large time intervals, which means that the waiting time for each process is independent of the previous processes. If the processes arrive at shorter time intervals or if there are dependencies between the processes, this formula may not accurately represent the average waiting time.
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