Next-Gen App & Browser
Testing Cloud
Trusted by 2 Mn+ QAs & Devs to accelerate their release cycles
The free tool allows you to quickly perform binary calculations, including addition, subtraction, multiplication, and bitwise operations, and it provides results in multiple formats.
Calculate
Binary Result
Decimal Result
Octal Result
Hex Result
A Binary Calculator is an online tool for performing arithmetic operations using the binary number system (base-2). Unlike the decimal system (base-10), which uses digits 0-9, the binary system consists of only two digits: 0 and 1.
This binary number calculator can perform essential arithmetic operations, including:
This operation adds two binary numbers bit by bit, carrying over any excess to the next column. For example, adding 5 (101) and 3 (011) results in 8 (1000).
Subtraction in binary is similar to decimal subtraction, but borrowing occurs when needed. For example, 5 (101) - 3 (011) results in 2 (010).
Multiplying binary numbers involves adding shifted versions of the first number based on the 1s in the second number. For example, multiplying 5 (101) by 3 (011) results in 15 (1111).
The binary division works by repeatedly subtracting the divisor from the dividend. For example, 5 (101) ÷ 2 (010) results in 2 (010) with a remainder of 1 (1).
These operations manipulate binary numbers at the bit level for various computing functions.
A binary calculator is useful in various fields, including computing, electronics, and education. Here are some key use cases:
Binary arithmetic involves operations using the binary system (0s and 1s), which is the foundation of computer operations.
Enter two binary numbers, select the operation (binary addition calculator, binary subtraction calculator, multiplication, or division), and click "Calculate."
It can perform binary addition, binary subtraction, multiplication, and division. Some calculators support bitwise operations like AND, OR, XOR, and NOT.
Yes, many calculators support binary-to-decimal and decimal-to-binary conversion.
It’s the language of computers, as they process data using two states: on (1) and off (0).
Did you find this page helpful?