In binary numeral systems, the number 2 serves as the base (radix). Using this system, there are only two numbers: 0 and 1.
In the modern world, the binary system is the language of electronics and computers, having been used in ancient Egypt, China, and India for a variety of purposes. In order to detect an electric signal's off (0) or on (1) state, this is the best system. Additionally, it forms the basis for binary code, which enables computers to process data.
In a binary number, each digit is raised by two. This is a positional system; therefore, all digits in a binary number are rounded up to the rightmost power of two. Each binary digit corresponds to one bit.
There are two main systems used in daily life: the decimal and the binary systems. The decimal and the binary systems. Decimal and binary. Both systems work from a base of 10 (radix). As such, it has ten symbols: 0 to 9. These are 0, 1, 2, 3, 4, 5, 6, 7, 8 and 9.
To convert a Decimal number to Binary number divide the number by 2 until you get a quotient as zero, the remainder you get is a Binary number.
The other method which is the easiest is to use our decimal to binary converter tool. To use this tool follow the steps below:
Decimal Number |
Binary Number |
---|---|
0 | 0 |
1 | 1 |
2 | 10 |
3 | 11 |
4 | 100 |
5 | 101 |
6 | 110 |
7 | 111 |
8 | 1000 |
9 | 1001 |
10 | 1010 |
11 | 1011 |
12 | 1100 |
13 | 1101 |
14 | 1110 |
15 | 1111 |
16 | 10000 |
17 | 10001 |
18 | 10010 |
19 | 10011 |
20 | 10100 |
21 | 10101 |
22 | 10110 |
23 | 10111 |
24 | 11000 |
25 | 11001 |
26 | 11010 |
27 | 11011 |
28 | 11100 |
29 | 11101 |
30 | 11110 |
31 | 11111 |
32 | 100000 |
64 | 1000000 |
128 | 10000000 |
256 | 100000000 |