Suppose on-demand paging is employed in addition to TLB caching. The time for a TLB hit is T=1 ns, a memory read M = 10 ns, and a disk read D = 10 ms. Let P_TLB = 90% the probability of a TLB hit, and...



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Suppose on-demand paging is employed in addition to TLB caching. The time for a TLB hit<br>is T=1 ns, a memory read M = 10 ns, and a disk read D = 10 ms. Let P_TLB = 90% the<br>probability of a TLB hit, and P = 0.001 the probability of a page fault given a TLB miss.<br>What is the probability of a TLB miss?<br>What is the probability of a NO page fault?<br>what is the calculated average memory access time in Nano seconds (up to 3 decimal<br>places)?<br>ns<br>

Extracted text: Suppose on-demand paging is employed in addition to TLB caching. The time for a TLB hit is T=1 ns, a memory read M = 10 ns, and a disk read D = 10 ms. Let P_TLB = 90% the probability of a TLB hit, and P = 0.001 the probability of a page fault given a TLB miss. What is the probability of a TLB miss? What is the probability of a NO page fault? what is the calculated average memory access time in Nano seconds (up to 3 decimal places)? ns

Jun 05, 2022
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