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Suppose a circular queue of capacity (n −1) elements is implemented with an array of n elements.
Assume that the insertion and deletion operations are carried out using REAR and FRONT as array
index variables, respectively. Initially, REAR = FRONT = 0. The conditions to detect queue full
and queue empty are
  • a)
    full: (REAR+1) mod n == FRONT
    empty: REAR == FRONT
  • b)
    full: (REAR+1) mod n == FRONT
    empty: (FRONT+1) mod n == REAR
  • c)
    full: REAR == FRONT
    empty: (REAR+1) mod n == FRONT
  • d)
    full: (FRONT+1) mod n == REAR
    empty: REAR == FRONT
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
Suppose a circular queue of capacity (n −1) elements is implemen...
The counter example for the condition full : REAR = FRONT is
Initially when the Queue is empty REAR=FRONT=0 by which the above full condition is satisfied which is false
The counter example for the condition full : (FRONT+1)mod n =REAR is
Initially when the Queue is empty REAR=FRONT=0 and let n=3, so after inserting one element REAR=1 and FRONT=0, at this point the condition full above is satisfied, but still there is place for one more element in Queue, so this condition is also false
The counter example for the condition empty : (REAR+1)mod n = FRONT is
Initially when the Queue is empty REAR=FRONT=0 and let n=2, so after inserting one element REAR=1 and FRONT=0, at this point the condition empty above is satisfied, but the queue of capacity n-1 is full here
The counter example for the condition empty : (FRONT+1)mod n =REAR is
Initially when the Queue is empty REAR=FRONT=0 and let n=2, so after inserting one element REAR=1 and FRONT=0, at this point the condition empty above is satisfied, but the queue of capacity n-1 is full here
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Suppose a circular queue of capacity (n −1) elements is implemented with an array of n elements.Assume that the insertion and deletion operations are carried out using REAR and FRONT as arrayindex variables, respectively. Initially, REAR = FRONT = 0. The conditions to detect queue fulland queue empty area)full: (REAR+1) mod n == FRONTempty: REAR == FRONTb)full: (REAR+1) mod n == FRONTempty: (FRONT+1) mod n == REARc)full: REAR == FRONTempty: (REAR+1) mod n == FRONTd)full: (FRONT+1) mod n == REARempty: REAR == FRONTCorrect answer is option 'A'. Can you explain this answer?
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Suppose a circular queue of capacity (n −1) elements is implemented with an array of n elements.Assume that the insertion and deletion operations are carried out using REAR and FRONT as arrayindex variables, respectively. Initially, REAR = FRONT = 0. The conditions to detect queue fulland queue empty area)full: (REAR+1) mod n == FRONTempty: REAR == FRONTb)full: (REAR+1) mod n == FRONTempty: (FRONT+1) mod n == REARc)full: REAR == FRONTempty: (REAR+1) mod n == FRONTd)full: (FRONT+1) mod n == REARempty: REAR == FRONTCorrect answer is option 'A'. Can you explain this answer? for GATE 2024 is part of GATE preparation. The Question and answers have been prepared according to the GATE exam syllabus. Information about Suppose a circular queue of capacity (n −1) elements is implemented with an array of n elements.Assume that the insertion and deletion operations are carried out using REAR and FRONT as arrayindex variables, respectively. Initially, REAR = FRONT = 0. The conditions to detect queue fulland queue empty area)full: (REAR+1) mod n == FRONTempty: REAR == FRONTb)full: (REAR+1) mod n == FRONTempty: (FRONT+1) mod n == REARc)full: REAR == FRONTempty: (REAR+1) mod n == FRONTd)full: (FRONT+1) mod n == REARempty: REAR == FRONTCorrect answer is option 'A'. Can you explain this answer? covers all topics & solutions for GATE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Suppose a circular queue of capacity (n −1) elements is implemented with an array of n elements.Assume that the insertion and deletion operations are carried out using REAR and FRONT as arrayindex variables, respectively. Initially, REAR = FRONT = 0. The conditions to detect queue fulland queue empty area)full: (REAR+1) mod n == FRONTempty: REAR == FRONTb)full: (REAR+1) mod n == FRONTempty: (FRONT+1) mod n == REARc)full: REAR == FRONTempty: (REAR+1) mod n == FRONTd)full: (FRONT+1) mod n == REARempty: REAR == FRONTCorrect answer is option 'A'. Can you explain this answer?.
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