Computer Science, asked by Rishabhgupta6199, 11 hours ago

consider the version of the dining-philosophers problem in which the chopsticks are placed at the center of the table and any two of them can be used by a philosopher. assume that requests for chopsticks are made one at a time. describe a simple rule for determining whether a particular request can be satisfied without causing deadlock given the current allocation of chopsticks to philosophers.

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Answered by monalisapanda184
3

Answer:

Quizlet

Question

Consider the version of the dining-philosophers problem in which the chopsticks are placed at the center of the table and any two of them can be used by a philosopher. Assume that requests for chopsticks are made one at a time. Describe a simple rule for determining whether a particular request can be satisfied without causing deadlock given the current allocation of chopsticks to philosophers.

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The rule that prevents deadlock philosophers problem is: When one philosopher makes a request for the first chopstick, do not award the request if there are no other philosophers with two chopsticks and if there is only one chopstick remaining. The rule that prevents deadlock philosophers problem is: When one philosopher makes a request for the first chopstick, do not award the request if there is no other philosophers with two chopsticks and if there is only one chopstick remaining.

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Answered by abdulraziq1534
0

Concept Introduction:-

A sentence which has a subject, verb, object, and modifiers.

Explanation:-

A question has been provided to us

We need to find the solution to the question

The rule that prevents deadlock philosophers problem is:

When one philosopher makes a request for the first chopstick, do not award the request if there are no other philosophers with two chopsticks and if there is only one chopstick remaining.

Final Answer:-

The correct answer is The rule that prevents deadlock philosophers problem is When one philosopher makes a request for the first chopstick, do not award the request if there is no other philosophers with two chopsticks and if there is only one chopstick remaining.

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