Block Size = 32 byte => 2^5
Cache size = 64KB
Number of words = 2^16 / 2^5 => 2^11
Offset = 5
Index = 11
Tag = 32 - 5 - 11 => 16
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Question 17 12 points A direct mapped cache holds 64KB of useful data (not including tag...
12 points A direct mapped cache holds 64KB of useful data (not including tag or control bits). Assuming that the block streis 32-byte and the address is 32-bit, find the number of bits needed for tag index and byte select fields of the address Number of bits for offset bits Number of bits for index bits Number of bits for tag Moving to another question will save this response. Question 17 of 18
A direct-mapped cache holds 64KB of useful data (not including tag or control bits). Assuming that the block size is 32-byte and the address is 32-bit, find the number of bits needed for tag, index, and byte select fields of the address. Number of bits for offset bits Number of bits for index bits Number of bits for tag bits
Question 17 A direct-mapped cache holds 128KB of useful data (not including tag or control bits). Assuming that the block size is 32-byte and the address is 32-bit, find the number of bits needed for tag, index, and byte select fields of the address. Number of bits for offset bits Number of bits for index bits Number of bits for tag .. bits
Question 17 12 points Save Answer A direct-mapped cache holds 32KB of useful data (not including tag or control bits). Assuming that the block size is 16-byte and the address is 32-bit, find the number of bits needed for tag, index, and byte select fields of the address. Number of bits for offset bits Number of bits for index bits Number of bits for tag bits
For a 16K-byte, direct-mapped cache, suppose the block size is 32 bytes, draw a cache diagram. Indicate the block size, number of blocks, and address field decomposition (block offset, index, and tag bit width) assuming a 32-bit memory address.
Design a 256KB (note the B) direct‐mapped data cache that uses a 32‐bit address and 8 words per block. Calculate the following: How many bits are used for the byte offset and why? How many bits are used for the set (index) field? How many bits are used for the tag? What’s the overhead for that cache?
Cache Layout: A processor has a separate D-cache and an I-cache. D-cache: 64KB, 4-way set associative, block size of 1 word, write-back policy I-cache: 32KB, direct mapped cache, block size of 1 word The processor uses the LRU algorithm for its replacement policy. Answer the following questions. Make sure that you account for all the book -keeping bits. A word is 4 bytes (a) Calculate the number of tag, index and offset bits for the D-cache. (b) Calculate the number...
Cache question computer architecture A cache holds 128 words where each word is 4 bytes. Assuming a 32-bit address, for each of the following organizations, complete the table. a.A direct-mapped cache with block size = 16words b.2-way set-associative cache with block size = 8words c.4-way set-associative cache with block size = 4words d.A fully associative cache with block size = 2words. Cache a Cache b Cache c Cache d total # bits for word & byte displacement # bits in...
For a direct-mapped cache with a 32-bit address and 32-bit words, the following address bits are used to access the cache. TAG INDEX OFFSET 31-15 14-8 7-0 a. What is the cache block size (in words)? [13 points] b. How many blocks does the cache have? [12 points]
The following figure shows the address that is going
from a certain processor to a direct-mapped cache. The address is
divided into fields. The index of the first bit and the last bit of
each field is written below it. Calculate the size of the data that
is stored in the cache, in Kibytes, and the total number of bits
within the cache, in Kibits.
TAG = 31 - 16
INDEX = 15 - 6
BLOCK OFFSET = 5 -...