Our system is using virtual memory and has 48-bit virtual address space and 32-bit physical address space. Page size is 8 KiB. (a) How many entries are needed for a single-level page table? What does the two-level page table look like if the part of the virtual address which identifies the page number is split into two fields, such that the second part has 3 bits more than the first part? (b) Our system also has the TLB (Translation Lookaside Buffer) with 64 entries. We run the following program which reads 32-bit integers from an array of size 200 000: int[] t = new int [200000]; for (int i=19; i>=0; i--) { } for (int j=0; j<10000; j++) { // we access t[ i + 20 * j ] } How efficient is the TLB in this case? More precisely, how many times will a TLB miss occur (resulting in page table lookup)? Assume that the TLB is initially empty.

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Our system is using virtual memory and has 48-bit virtual address space and 32-bit
physical address space. Page size is 8 KiB.
(a) How many entries are needed for a single-level page table?
What does the two-level page table look like if the part of the virtual address which
identifies the page number is split into two fields, such that the second part has 3
bits more than the first part?
(b) Our system also has the TLB (Translation Lookaside Buffer) with 64 entries. We
run the following program which reads 32-bit integers from an array of size 200 000:
int[] t = new int [200000];
for (int i=19; i>=0; i--) {
}
for (int j = 0; j<10000; j++) {
// we access t[ i + 20 * j]
}
How efficient is the TLB in this case? More precisely, how many times will a TLB
miss occur (resulting in page table lookup)? Assume that the TLB is initially empty.
Transcribed Image Text:Our system is using virtual memory and has 48-bit virtual address space and 32-bit physical address space. Page size is 8 KiB. (a) How many entries are needed for a single-level page table? What does the two-level page table look like if the part of the virtual address which identifies the page number is split into two fields, such that the second part has 3 bits more than the first part? (b) Our system also has the TLB (Translation Lookaside Buffer) with 64 entries. We run the following program which reads 32-bit integers from an array of size 200 000: int[] t = new int [200000]; for (int i=19; i>=0; i--) { } for (int j = 0; j<10000; j++) { // we access t[ i + 20 * j] } How efficient is the TLB in this case? More precisely, how many times will a TLB miss occur (resulting in page table lookup)? Assume that the TLB is initially empty.
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