64 different whole numbers can be written with 6 bits.
11
In base 2, also known as binary, the only two digits used are 0 and 1. These digits represent all values in the binary system, with 0 indicating off or false and 1 indicating on or true. Any number in base 2 is expressed as combinations of these two digits.
The number of digits in a number system is equal to the base of the system. The decimal system is base 10 and has ten digits. Binary has two bits, which is short for binary digits. Hexadecimal has sixteen digits (0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, C, D, E & F), and so on.
In base 3, three digits (0, 1, 2) are used to represent any given number. In base 2, two digits (0, 1) are used to represent any given number.
The ten numerical systems commonly referenced are: Decimal (Base 10) - Uses digits 0-9. Binary (Base 2) - Uses digits 0 and 1. Octal (Base 8) - Uses digits 0-7. Hexadecimal (Base 16) - Uses digits 0-9 and letters A-F. Duodecimal (Base 12) - Uses digits 0-11. Vigesimal (Base 20) - Uses digits 0-19. Sexagesimal (Base 60) - Used in ancient Mesopotamia, still used for time and angles. Quinary (Base 5) - Uses digits 0-4. Ternary (Base 3) - Uses digits 0-2. Base 36 - Uses digits 0-9 and letters A-Z. Each system has unique applications in mathematics, computing, and cultural contexts.
11
0 and 1
326(base 10) = 101000110(base 2)
In base 2, also known as binary, the only two digits used are 0 and 1. These digits represent all values in the binary system, with 0 indicating off or false and 1 indicating on or true. Any number in base 2 is expressed as combinations of these two digits.
The number of digits in a number system is equal to the base of the system. The decimal system is base 10 and has ten digits. Binary has two bits, which is short for binary digits. Hexadecimal has sixteen digits (0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, C, D, E & F), and so on.
In base 3, three digits (0, 1, 2) are used to represent any given number. In base 2, two digits (0, 1) are used to represent any given number.
Six, if you don't repeat any digits.
The ten numerical systems commonly referenced are: Decimal (Base 10) - Uses digits 0-9. Binary (Base 2) - Uses digits 0 and 1. Octal (Base 8) - Uses digits 0-7. Hexadecimal (Base 16) - Uses digits 0-9 and letters A-F. Duodecimal (Base 12) - Uses digits 0-11. Vigesimal (Base 20) - Uses digits 0-19. Sexagesimal (Base 60) - Used in ancient Mesopotamia, still used for time and angles. Quinary (Base 5) - Uses digits 0-4. Ternary (Base 3) - Uses digits 0-2. Base 36 - Uses digits 0-9 and letters A-Z. Each system has unique applications in mathematics, computing, and cultural contexts.
10 digits
There are infinitely many numbers in each system, however base 10 uses 10 digits {0, 1, 2, 3, 4, 5, 6, 7, 8, 9} and binary uses 2 digits {0, 1}. The maximum digit is one less than the base.
No, for any base, there is no digit that represents the base, you go to the next higher place. For example, in base-10, there are ten unique digits (0-9) Base 2, there are 2 unique digits: (0-1) So for base five there would be 5 unique digits (0 through 4). To represent a five, in base five would be 105
If you mean a number system analogous (similar) to our decimal system, the base for such a number system can be any integer, 2 or greater. In other words, the base can be 2, 3, 4, 5, etc. You need as many different digits as the size of the base (decimal is in base 10, so you need 10 different digits).