Binary, octal, hexadecimal conversion between how each other?
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Users questions: Binary, octal, hexadecimal conversion between how each other? Not too complicated ... ... easy to understand examples can you and I can answer some of the complexity of
Experts answer: laugh easiest way is to use windows built-in calculator, a scientific model can be manually calculated the following way : Switch to binary decimal: divide by two, take the remainder (the right side first), and then to continue to divide by two, and then take the remainder (right )...... until the second business is equal to 1, the last to take Providers ( the highest bit). For example: 11 * 2 = 5 ... 1 (right side first), 5 * 2 = 2 ... 1 (on the right Second), 2 * 2 = 1 (top bit) ... 0 (right third), so after the decimal number 11 is a binary switch: switch 8 1011 10 similar to the situation, as long as each can be divided by 8 . Turn hex, every time be divided by 16, and respectively A, B, C, D, E, F to represent the remainder To 10,11,12,13,14,15 can. For example: 333 * 16 = 20 ... 13,20 * 16 = 1 ... 4, so the hex decimal number 333 after the transfer is 14D. By the way, a binary switch to hexadecimal is the most convenient. Such as: 1101001 101 011 010, a group of four: (1101) (0011) (0101) (1010), after conversion to hex is D39A.
Experts answer: laugh easiest way is to use windows built-in calculator, a scientific model can be manually calculated the following way : Switch to binary decimal: divide by two, take the remainder (the right side first), and then to continue to divide by two, and then take the remainder (right )...... until the second business is equal to 1, the last to take Providers ( the highest bit). For example: 11 * 2 = 5 ... 1 (right side first), 5 * 2 = 2 ... 1 (on the right Second), 2 * 2 = 1 (top bit) ... 0 (right third), so after the decimal number 11 is a binary switch: switch 8 1011 10 similar to the situation, as long as each can be divided by 8 . Turn hex, every time be divided by 16, and respectively A, B, C, D, E, F to represent the remainder To 10,11,12,13,14,15 can. For example: 333 * 16 = 20 ... 13,20 * 16 = 1 ... 4, so the hex decimal number 333 after the transfer is 14D. By the way, a binary switch to hexadecimal is the most convenient. Such as: 1101001 101 011 010, a group of four: (1101) (0011) (0101) (1010), after conversion to hex is D39A.
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