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Discover Newtum's Hexadecimal to Base-4 Converter: your go-to solution for seamless hex to quaternary conversions. Unleash curiosity with this user-friendly tool!
Hexadecimal is a base-16 number system consisting of sixteen distinct symbols: 0-9 to represent values zero to nine, and A-F to represent values ten to fifteen. Each digit in a hexadecimal number represents a power of 16. It is widely used in computing as a human-friendly representation of binary-coded values.
Definition of Base-4Base-4, also known as quaternary, is a positional numeral system using base 4. It employs four symbols: 0, 1, 2, and 3 to represent all possible values. Each position in a base-4 numeral represents a power of 4, increasing from right to left. It is less common than other numeral systems.
| Hexadecimal | Base-4 |
|---|---|
| 0x1 | 1 |
| 0x2 | 2 |
| 0x3 | 3 |
| 0x4 | 10 |
| 0x5 | 11 |
| 0x6 | 12 |
| 0x7 | 13 |
| 0x8 | 20 |
| 0x9 | 21 |
| 0xA | 22 |
Example 1:
Convert 0x1A to Base-4:
0x1A = 0x1 * 16 + 0xA = 2 * 4^2 + 2 * 4^1 = 102 in Base-4
Example 2:
Convert 0xB3 to Base-4:
0xB3 = 0xB * 16 + 0x3 = 2 * 4^2 + 3 * 4^1 = 203 in Base-4
The Hexadecimal to Base-4 Converter is a modern tool that arose from the need to translate between different numeral systems, particularly in computing and digital electronics where hexadecimal is common and base-4 manipulation is occasionally required.
Experience the practicality of converting hex to base-4 in various real-world applications with our intuitive tool.
Example 1: Hexadecimal 0xF converts to Base-4 as 33.
Example 2: Hexadecimal 0x7A converts to Base-4 as 1312.
