Binary and hexadecimal are two important number systems used in computing. Understanding how to convert between them is essential for working with computer systems.
For example:
10110110 -> 1011 0110
2. Convert each group of four binary digits into its equivalent hexadecimal digit.
Binary | Hexadecimal |
---|---|
0000 | 0 |
0001 | 1 |
0010 | 2 |
0011 | 3 |
0100 | 4 |
0101 | 5 |
0110 | 6 |
0111 | 7 |
1000 | 8 |
1001 | 9 |
1010 | A |
1011 | B |
1100 | C |
1101 | D |
1110 | E |
1111 | F |
For example:
1011 0110 -> B6
Refer to the table above for the conversions.
For example:
B6 -> 1011 0110
2. Combine the binary representations to form the final binary number.
For example:
1011 0110 -> 10110110
Binary to Hexadecimal:
11001011 10100011 -> 1100 1011 1010 0011 -> CBB3
Hexadecimal to Binary:
CBB3 -> 1100 1011 1011 0011 -> 1100101110110011
By following these simple steps, you can easily convert between binary and hexadecimal representations. This knowledge is crucial for understanding and working with computer systems.