• Binary (base 2) to Base 10
• Binary (base 2) to Base 11
• Binary (base 2) to Base 12
• Binary (base 2) to Base 13
• Binary (base 2) to Base 14
• Binary (base 2) to Base 15
• Binary (base 2) to Base 16
• Binary (base 2) to Base 17
• Binary (base 2) to Base 18
• Binary (base 2) to Base 19
• Binary (base 2) to Base 2
• Binary (base 2) to Base 20
• Binary (base 2) to Base 21
• Binary (base 2) to Base 22
• Binary (base 2) to Base 23
• Binary (base 2) to Base 24
• Binary (base 2) to Base 25
• Binary (base 2) to Base 26
• Binary (base 2) to Base 27
• Binary (base 2) to Base 28
• Binary (base 2) to Base 29
• Binary (base 2) to Base 3
• Binary (base 2) to Base 30
• Binary (base 2) to Base 31
• Binary (base 2) to Base 32
• Binary (base 2) to Base 33
• Binary (base 2) to Base 34
• Binary (base 2) to Base 35
• Binary (base 2) to Base 36
• Binary (base 2) to Base 4
• Binary (base 2) to Base 5
• Binary (base 2) to Base 6
• Binary (base 2) to Base 7
• Binary (base 2) to Base 8
• Binary (base 2) to Base 9
• Binary (base 2) to Decimal
• Binary (base 2) to Duodecimal (base 12)
• Binary (base 2) to Hexadecimal (base 16)
• Binary (base 2) to Hexatrigesimal (base 36)
• Binary (base 2) to Octal (base 8)
• Binary (base 2) to Quaternary (base 4)
• Binary (base 2) to Quinary (base 5)
• Binary (base 2) to Senary (base 6)
• Binary (base 2) to Ternary (base 3)
• Binary (base 2) to Hexadecimal (base 16)

• Decimal to Quaternary (base 4)
• Decimal to Quinary (base 5)
• Quaternary (base 4) to Decimal
• Hexatrigesimal (base 36) to Decimal
• Binary (base 2) to Quinary (base 5)
• Decimal to Duodecimal (base 12)
• Quinary (base 5) to Decimal
• Senary (base 6) to Decimal

In mathematics and digital electronics, a binary number is a number expressed in the binary numeral system or base-2 numeral system which represents numeric values using two different symbols: typically 0 (zero) and 1 (one). The base-2 system is a positional notation with a radix of 2. Because of its straightforward implementation in digital electronic circuitry using logic gates, the binary system is used internally by almost all modern computers and computer-based devices. Each digit is referred to as a bit.