Convert Duodecimal System to Hexadecimal System (Base 12 to Base 16)

Definition

The duodecimal numbering system consists of 12 digits (0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A and B). The hexadecimal number system consists of 16 digits (0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, C, D, E and F).

Enter the duodecimal value you want to convert to hexadecimal base:

Value:

From: Positional notation Binary System (Base 2) Ternary System (Base 3) Quaternary System (Base 4) Quinario System (Base 5) Senary System (Base 6) Septenary System (Base 7) Octal System (Base 8) Nonary System (Base 9) Decimal System (Base 10) Duodecimal System (Base 12) Hexadecimal System (Base 16) Vigesimal System (Base 20) Duotrigesimal System (Base 32)

To: Positional notation Binary System (Base 2) Ternary System (Base 3) Quaternary System (Base 4) Quinario System (Base 5) Senary System (Base 6) Septenary System (Base 7) Octal System (Base 8) Nonary System (Base 9) Decimal System (Base 10) Duodecimal System (Base 12) Hexadecimal System (Base 16) Vigesimal System (Base 20) Duotrigesimal System (Base 32)

Decimal places: 0 decimal places 1 decimal place 2 decimal places 3 decimal places 4 decimal places 5 decimal places 6 decimal places 7 decimal places 8 decimal places 9 decimal places 10 decimal places

Conversion to Other Numbering Systems