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Convert Binary to Ternary (Base 2 to Base 3)

Definition

The ternary numbering system is composed of three digits (0, 1 and 2). The binary numbering system is represented by using only two numbers (0 and 1).

Enter the value in binary base you want to convert to ternary base:

Value:
From:
To:
Decimal places:



=

Conversion Tables

Positional Notation
Binary System
Ternary System
Quaternary System
Quinary System
Senary System
Septenary System
Octal System
Nonary System
Decimal System
Duodecimal System
Hexadecimal System
Vigesimal System
Duotrigesimal System

Binary to Ternary

Binary System Ternary System
0 0
1 1
10 2
11 10
100 11
101 12
110 20
111 21
1000 22
1001 100
1010 101
1011 102
1100 110

Conversion to Other Numbering Systems

Binary to Decimal (Base 2 to Base 10)

Binary to Duodecimal (Base 2 to Base 12)

Binary to Hexadecimal (Base 2 to Base 16)

Binary to Vigesimal (Base 2 to Base 20)

Binary to Octal (Base 2 to Base 8)

Binary to Quaternary (Base 2 to Base 4)

Binary to Nonary (Base 2 to Base 9)

Binary to Duotrigesimal (Base 2 to Base 32)