This tool allows you to convert numbers from one numeral system (or base) to another. When you enter a number and select the source base, our backend code first validates and parses the number using that base. Then, it converts the number into an integer before reformatting it into your selected target base.
For example, if you have a binary number like 1010 (base 2) and you want to convert it to decimal (base 10), the tool processes the binary value, computes its equivalent as 10 in decimal, and displays the result. The conversion is done instantly using efficient integer parsing and formatting functions in Go.
This tool is particularly useful for programmers, math students, and anyone who needs quick conversions between common numeral systems such as binary, octal, decimal, and hexadecimal. It ensures no data is stored and provides fast, reliable results.
The conversion process is efficient and straightforward. The tool uses Go's built-in capabilities to handle different bases, ensuring that the conversion is both accurate and fast. This makes it an ideal choice for anyone needing quick and reliable base conversions.
Binary is the simplest numeral system, using only two symbols: 0 and 1. All data in computers is ultimately represented in binary, which is essential for digital electronics and programming.
Example: The binary number 1010 represents the decimal number 10.
Conversions:
1010 in binary = 10 in decimal1010 in binary = A in hexadecimal1010 in binary = 12 in octalOctal uses eight symbols: 0 through 7. It was popular in earlier computer systems as a compact form to represent binary numbers, since one octal digit corresponds neatly to three binary digits.
Example: The octal number 12 represents the decimal number 10.
Conversions:
12 in octal = 10 in decimal12 in octal = 1010 in binary12 in octal = A in hexadecimal (since 10 decimal converts to A)Decimal is the standard numeral system used universally in everyday life. It uses ten symbols: 0 through 9.
Example: The decimal number 10 is the number you use daily.
Conversions:
10 in decimal = 1010 in binary10 in decimal = 12 in octal10 in decimal = A in hexadecimalHexadecimal extends the decimal system by adding six additional symbols: A, B, C, D, E, and F (which represent the decimal values 10 through 15). It is widely used in computing for its compact representation of binary data.
Example: The hexadecimal number A represents the decimal number 10.
Conversions:
A in hexadecimal = 10 in decimalA in hexadecimal = 1010 in binaryA in hexadecimal = 12 in octalOur Base Conversion Tool handles these conversions seamlessly. Just enter your number, choose its current base, and select the base you want to convert it to. The tool will validate your input and instantly display the conversion result, making it a practical resource for both programmers and students.
| Input Number | Source Base | Target Base | Output Number |
|---|---|---|---|
| 1010 | Binary (2) | Decimal (10) | 10 |
| 15 | Decimal (10) | Hexadecimal (16) | F |
| 7 | Decimal (10) | Binary (2) | 111 |
| 1A | Hexadecimal (16) | Decimal (10) | 26 |
| 77 | Octal (8) | Decimal (10) | 63 |
Simply enter your number, select the appropriate source and target bases, and click "Convert" to see your result. Use the "Copy Result" button to easily transfer the converted value wherever needed.