The below table visualizes how the decimal number 1562500 equals the binary number 101111101011110000100.
| 1 | × | 220 | = | 1048576 | |
| + | 0 | × | 219 | = | 0 |
| + | 1 | × | 218 | = | 262144 |
| + | 1 | × | 217 | = | 131072 |
| + | 1 | × | 216 | = | 65536 |
| + | 1 | × | 215 | = | 32768 |
| + | 1 | × | 214 | = | 16384 |
| + | 0 | × | 213 | = | 0 |
| + | 1 | × | 212 | = | 4096 |
| + | 0 | × | 211 | = | 0 |
| + | 1 | × | 210 | = | 1024 |
| + | 1 | × | 29 | = | 512 |
| + | 1 | × | 28 | = | 256 |
| + | 1 | × | 27 | = | 128 |
| + | 0 | × | 26 | = | 0 |
| + | 0 | × | 25 | = | 0 |
| + | 0 | × | 24 | = | 0 |
| + | 0 | × | 23 | = | 0 |
| + | 1 | × | 22 | = | 4 |
| + | 0 | × | 21 | = | 0 |
| + | 0 | × | 20 | = | 0 |
| = | 1562500 | ||||
Binary numbers are a positional numeral system with the base (or "radix") 2. This means that binary digit (or "bit") only has two states: 1 and 0. As a result, binary numbers are well suited for electronic circuits since they can be represented as ON or OFF states, and they're therefore used as the fundamental data format in computers. A collection of 8 bits is commonly referred to as Byte. There are 28 different combinations of bits in a byte, and it can therefore be used to represent integers between 0 and 255. To represent one quadrillion (the largest number supported on integers.info), a total of 50 bits are required.