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Q: Six digit octal represents how many bits?
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How many binary digits does it takes to represent one octal digit?

three


Convert 11000100 from binary to decimal?

in decimal = 196 The rightmost digit represents how many 1s (in this example 0) The next digit left represents how many 2s (in this example 0) The next digit left represents how many 4s (in this example 1) The next digit left represents how many 8s (in this example 0) The next digit left represents how many 16s (in this example 0) The next digit left represents how many 32s (in this example 0) The next digit left represents how many 64s (in this example 1) The next digit left represents how many 128s (in this example 1) so the answer is calculated by: 4 + 64 + 128 = 196


How many hexadecimal digits equals equals one byte?

Two. A hex digit has 4 bits, a byte usually has 8 bits.Two. A hex digit has 4 bits, a byte usually has 8 bits.Two. A hex digit has 4 bits, a byte usually has 8 bits.Two. A hex digit has 4 bits, a byte usually has 8 bits.


What is the importance of an octal number?

Why do we use Octal? Octal comes into a close second. In octal, you can represent, at most, 3 bits with a single octal digit. So it's very easy to say 311 is 11 001 001. The problem with octal, as you can see, is that the 3rd octal digit can only goes as high as 3, so it does not represent a byte as cleanly as hex. Octal is used in Unix for permissions due to its 3-bit nature. If we take the three specific entitlements (read, write, execute) for a file, we find that it coincides very well with octal. That's why you see those really funky "chmod 744" commands, because they are octal representation of permissions, 111 100 100, or R-W-E, Read, Read for owner, group, world respectively (at least that is how it was explained to me). The leftmost bit represents the read flag, the middle one represents the write flag, and the rightmost flag represents execute. So if you wanted the permission for read-write, it would be 110, or 6. Read and execute would be 101 or 5. Additional Answer: Since Octal (base-8) and Hexadecimal (base-16) are powers of two, that means they map directly to binary. For instance, each character in a base-16 number corresponds to 4 bits. So if I have a 4-byte (32-bit) number in hex, I could write out the binary sequence without really thinking about it. Also, one digit could change, and it would only change those corresponding 4 bits. In decimal, changing one digit can change many or all of the bits. This is why it is easier for programmers to use Hex, because it is a direct representation of the binary sequence. I believe we adopted the decimal system because we have 10 fingers. In actuality, hexadecimal would be a much better system for everyone to use. Society as a whole would be more mathematically inclined if they began learning hex when they were children, and we just did away with decimal altogether. Hexadecimal is much more natural than decimal. Octal and hexadecimal numeration systems would be pointless if not for their ability to be easily converted to and from binary notation. Their primary purpose in being is to serve as a "shorthand" method of denoting a number represented electronically in binary form. Because the bases of octal (eight) and hexadecimal (sixteen) are even multiples of binary's base (two), binary bits can be grouped together and directly converted to or from their respective octal or hexadecimal digits. With octal, the binary bits are grouped in three's (because 23 = 8), and with hexadecimal, the binary bits are grouped in four's (because 24 = 16). Incidentally, hexadecimal notation is more popular, because binary bit groupings in digital equipment are commonly multiples of eight (8, 16, 32, 64, and 128 bit), which are also multiples of 4. Octal, being based on binary bit groups of 3, doesn't work out evenly with those common bit group sizing's.


Is 123 in Decimal System equal to 1111011 in binary system?

The rightmost digit represents how many 1s (in this example 1) 1 The next digit left represents how many 2s (in this example 1) 2 The next digit left represents how many 4s (in this example 0) 0 The next digit left represents how many 8s (in this example 1) 8 The next digit left represents how many 16s (in this example 1) 16 The next digit left represents how many 32s (in this example 1) 32 The next digit left represents how many 64s (in this example 1) 64 Total 123


How many digit in a timer?

There are eight bits in a timer.


How many bits will it take to store a 7-digit telephone number in BCD?

28-bits


One hexadecimal digit can be converted to how many binary bits?

8


How many bits are in 256 bits?

Each hexidecimal character represents 4 bits, therefore 256 bits takes 256 / 4 = 64 characters.


How many bits are required to represent 32 digit decimal number?

103


Why are different number systems used in computers?

It turns out that using the binary system - base 2 - requires circuits that are extremely simple, compared to circuits that manage decimal (base 10) numbers. So, internally, computers do lots of stuff in binary. Octal and hexadecimal numbers are used as shorthand for binaries, to make them readable for humans. This is because on average, a number written in binary digits requires 3-4 times as many digits as a number in decimal. Each octal (base 8) number simply represents three bits (binary digits); while each hexadecimal (base 16) number represents 4 bits.


How many bits in the binary system are represented by one digit in the hexadecimal system?

4