Binary to Decimal Converter
Number System Converter: Binary, Decimal, Hexadecimal, and Base-36
This online tool converts binary numbers to decimal, and hexadecimal numbers to base-36. It provides an easy way to switch between different number systems, making it a valuable resource for students, programmers, and anyone working with numerical data. With its simple and intuitive interface, you can quickly convert numbers between binary, decimal, hexadecimal, and base-36, saving you time and effort.
Hexadecimal to Base-36 Converter
How it Works
The binary to decimal conversion uses the formula: decimal = binary[0]*2^(n-1) + binary[1]*2^(n-2) + ... + binary[n-1]*2^0, where n is the number of bits in the binary number.
The hexadecimal to base-36 conversion first converts the hexadecimal number to decimal using the formula: decimal = hexadecimal[0]*16^(n-1) + hexadecimal[1]*16^(n-2) + ... + hexadecimal[n-1]*16^0, where n is the number of digits in the hexadecimal number. Then, it converts the decimal number to base-36 using the formula: base36 = decimal.toString(36).
| Binary | Decimal |
|---|---|
| 1010 | 10 |
| 1101 | 13 |
| 1111 | 15 |
| Hexadecimal | Base-36 |
|---|---|
| A | 10 |
| B | 11 |
| C | 12 |
Common Use Cases
- Converting binary code to decimal for programming purposes
- Switching between hexadecimal and base-36 color codes for web design
- Calculating checksums and hash values in data transmission and storage
- Understanding and working with IP addresses in network configuration
- Converting between different number systems for mathematical and scientific applications
- Generating and verifying cryptographic keys and digital signatures
- Converting data between different formats and protocols in data exchange and integration
- Analyzing and processing numerical data in statistics, finance, and economics
- Developing and testing algorithms and models in artificial intelligence and machine learning
- Creating and decoding QR codes and other types of barcodes