Remember the four necessary conditions for deadlock (Coffman conditions):
1. Mutual Exclusion: Resources cannot be shared.
2. Hold and Wait: A process holds at least one resource and is waiting for another.
3. No Preemption: Resources cannot be forcibly taken from a process. 4. Circular Wait: A closed chain of processes exists, such that each process holds at least one resource needed by the next process in the chain.
Step 1: Define deadlock.
A deadlock is a state in which each member of a group of processes is waiting for some other member to release a resource. Since all processes are waiting, none of them can proceed, and they are stuck in a permanent state of waiting. This situation is also known as a circular wait.
Step 2: Evaluate the options based on the definition.
(A) This statement perfectly describes the deadlock condition, specifically the circular wait condition where Process 1 waits for a resource held by Process 2, and Process 2 waits for a resource held by Process 1.
(B) A process exceeding its time slice is handled by the scheduler, which will preempt the process. This is related to scheduling, not deadlock.
(C) Running out of memory is a memory management issue that can cause processes to fail or the system to slow down (thrash), but it is not a deadlock.
(D) A process entering the running state is a normal part of the process life cycle.
Conclusion: The defining characteristic of a deadlock is a set of blocked processes each holding a resource and waiting to acquire a resource held by another process in the set.
Consider a system with the following: - \(\mathbb{P} = \{ P_1, P_2, P_3, P_4 \}\) consists of all active processes in an operating system. - \(\mathbb{R} = \{ R_1, R_2, R_3, R_4 \}\) consists of single instances of distinct types of resources in the system.
The resource allocation graph has the following assignment and claim edges: Assignment edges: \[ R_1 \to P_1, \quad R_2 \to P_2, \quad R_3 \to P_3, \quad R_4 \to P_4 \] (The assignment edge \( R_1 \to P_1 \) means resource \( R_1 \) is assigned to process \( P_1 \), and so on for others.)
Claim edges: \[ P_1 \to R_2, \quad P_2 \to R_3, \quad P_3 \to R_1, \quad P_2 \to R_4, \quad P_4 \to R_2 \] (The claim edge \( P_1 \to R_2 \) means process \( P_1 \) is waiting for resource \( R_2 \), and so on for others.)
Which of the following statement(s) is/are CORRECT?