Binary to Decimal and Base-5 to Hexadecimal Converter
Binary to Decimal and Base-5 to Hexadecimal Converter Tool
This online tool is designed to convert binary numbers to decimal and base-5 numbers to hexadecimal. It's a free and easy-to-use converter that supports two different number system conversions, making it a valuable resource for students, programmers, and anyone working with different number systems. With its user-friendly interface, you can quickly and accurately convert binary to decimal and base-5 to hexadecimal, saving you time and effort.
Binary to Decimal Converter
Base-5 to Hexadecimal Converter
How it Works
The binary to decimal conversion uses the formula: decimal = binary_number.parseInt(2), where binary_number is the input binary number. For example, if the input binary number is 1010, the decimal equivalent would be 10.
| Binary Number | Decimal Equivalent |
|---|---|
| 1010 | 10 |
| 1101 | 13 |
| 1001 | 9 |
| 1111 | 15 |
| 1011 | 11 |
The base-5 to hexadecimal conversion uses the formula: hexadecimal = decimal_number.toString(16), where decimal_number is the input base-5 number converted to decimal. For example, if the input base-5 number is 123, the decimal equivalent would be 38, and the hexadecimal equivalent would be 26.
| Base-5 Number | Decimal Equivalent | Hexadecimal Equivalent |
|---|---|---|
| 123 | 38 | 26 |
| 234 | 64 | 40 |
| 345 | 100 | 64 |
| 456 | 141 | 8D |
| 567 | 187 | BB |
Common Use Cases
- Converting binary code to decimal for programming purposes
- Translating base-5 numbers to hexadecimal for data analysis
- Calculating the decimal equivalent of a binary IP address
- Converting hexadecimal color codes to decimal for web design
- Solving mathematical problems involving different number systems
- Encountering binary or base-5 numbers in everyday situations and needing to convert them
- Translating binary code to decimal for engineering applications
- Converting hexadecimal to decimal for cryptographic purposes
- Calculating the hexadecimal equivalent of a base-5 number for scientific research
- Understanding and working with different number systems for academic or professional purposes