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Compute effective access time in seconds for a demand-paged memory. The memory access time is 180 ns and the average latency, seek time, transfer time is of 3 ms, 4ms, 1ms respectively. Assume the probability of page fault is 0.4.
    Correct answer is '0.0032'. Can you explain this answer?
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    Compute effective access time in seconds for a demand-paged memory. Th...
    effective access time = (1 − p) x memory access + p x page fault time
    effective access time = (1 − p) x memory access + p x (average latency + seek time + transfer time)
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    Compute effective access time in seconds for a demand-paged memory. The memory access time is 180 ns and the average latency, seek time, transfer time is of 3 ms, 4ms, 1ms respectively. Assume the probability of page fault is 0.4.Correct answer is '0.0032'. Can you explain this answer?
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    Compute effective access time in seconds for a demand-paged memory. The memory access time is 180 ns and the average latency, seek time, transfer time is of 3 ms, 4ms, 1ms respectively. Assume the probability of page fault is 0.4.Correct answer is '0.0032'. Can you explain this answer? for Computer Science Engineering (CSE) 2024 is part of Computer Science Engineering (CSE) preparation. The Question and answers have been prepared according to the Computer Science Engineering (CSE) exam syllabus. Information about Compute effective access time in seconds for a demand-paged memory. The memory access time is 180 ns and the average latency, seek time, transfer time is of 3 ms, 4ms, 1ms respectively. Assume the probability of page fault is 0.4.Correct answer is '0.0032'. Can you explain this answer? covers all topics & solutions for Computer Science Engineering (CSE) 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Compute effective access time in seconds for a demand-paged memory. The memory access time is 180 ns and the average latency, seek time, transfer time is of 3 ms, 4ms, 1ms respectively. Assume the probability of page fault is 0.4.Correct answer is '0.0032'. Can you explain this answer?.
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