What is a hexadecimal calculator?

A hexadecimal calculator performs arithmetic operations and conversions using base-16 numbers (0-9 and A-F). It can also convert values between hex, decimal, binary, and octal systems.

How do you convert hexadecimal to decimal?

To convert hexadecimal to decimal, multiply each digit by 16 raised to the power of its position and sum the results. For example, 1A in hex equals (1×16) + (10×1) = 26 in decimal.

Does this calculator support bitwise operations?

Yes. This calculator supports bitwise operations such as AND, OR, XOR, left shift, and right shift.

Can I convert between hex, binary, decimal, and octal?

Yes. You can input numbers in hexadecimal, decimal, binary, or octal format and instantly convert them to your desired output base.

Hexadecimal Calculator

Perform arithmetic operations and conversions with hexadecimal, decimal, binary, and octal numbers.

⚠️ Note: This calculator supports hexadecimal (0-9, A-F), decimal, binary, and octal number systems. Results are converted and displayed in real-time.

First Number Enter a hexadecimal value

Input Base

Second Number For operations

Input Base

Operation

Output Base

Result Calculated automatically

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Result (Decimal)

Number Systems Explained

Hexadecimal (Base 16)

Uses digits 0-9 and letters A-F (where A=10, B=11, C=12, D=13, E=14, F=15). Commonly used in computing for memory addresses and color codes.

Example: 1A3F in hex = 6719 in decimal

Decimal (Base 10)

The standard number system used in everyday counting, with digits 0-9.

Example: 255 in decimal = FF in hex

Binary (Base 2)

Uses only digits 0 and 1. The fundamental language of computers and digital systems.

Example: 11111111 in binary = 255 in decimal = FF in hex

Octal (Base 8)

Uses digits 0-7. Historically used in computing, still used in Unix file permissions.

Example: 377 in octal = 255 in decimal = FF in hex

Bitwise Operations

AND: Result has 1 only where both inputs have 1
OR: Result has 1 where at least one input has 1
XOR: Result has 1 where inputs differ
Left Shift: Multiplies by 2 for each shift position
Right Shift: Divides by 2 for each shift position

Common Number Conversions

Decimal	Hexadecimal	Binary	Octal
0	0	0	0
15	F	1111	17
16	10	10000	20
255	FF	11111111	377
256	100	100000000	400
4095	FFF	111111111111	7777