In modern processors, to improve performance, the CPU often overlaps the fetch, decode, and execute stages of multiple instructions. This overlapping is known as:
Instruction Pipelining
This overlapping allows multiple instructions to be processed simultaneously at different stages of the pipeline, improving throughput.
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The Accumulator is a special-purpose register used by the ALU to store intermediate results during arithmetic and logic operations.
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Unit | Shortened | Capacity |
---|---|---|
Bit | b | 1 or 0 (on or off) |
Byte | B | 8 bits |
Kilobyte | KB | 1024 bytes |
Megabyte | MB | 1024 kilobytes |
Gigabyte | GB | 1024 megabytes |
Terabyte | TB | 1024 gigabytes |
Petabyte | PB | 1024 terabytes |
Exabyte | EB | 1024 petabytes |
Zettabyte | ZB | 1024 exabytes |
Yottabyte | YB | 1024 zettabytes |
Cache memory is highly effective due to its ability to take advantage of the locality of reference. This refers to the tendency of programs to access a relatively small portion of memory repeatedly during execution.
The most effective reason for cache memory is the
The fastest means of memory access for the CPU refers to the storage that allows the quickest retrieval of data. This is crucial for efficient processing and performance.
The fastest means of memory access for the CPU is
Each octal digit is represented by 3 binary digits. Let's convert (2217)8 to binary:
28 = 010, 28 = 010, 18 = 001, 78 = 111
Binary Representation: 010 010 001 111
To convert binary to hexadecimal, group the binary digits in sets of 4, starting from the right:
010 010 001 111 becomes 0010 0100 0111
Now convert each group of 4 bits into its hexadecimal equivalent:
0010
= 20100
= 40111
= 7The hexadecimal equivalent of (2217)8 is: (247)16
To fetch data from secondary memory, certain registers are used to handle the addresses and manage the data flow between secondary memory and the CPU.
The register used to fetch data from secondary memory is the
Binary multiplication is done similarly to decimal multiplication, where each bit is multiplied individually. Let's break down
We multiply each digit in the first binary number by each digit in the second binary number. The multiplication follows the same rules as decimal multiplication but with only 0's and 1's.
Let's multiply the two binary numbers:
Since all the results are 0, the final multiplication result is also 0.
The result of
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