|
Name
|
Size
|
| Bit |
one binary digit (0 or 1) |
| Byte (B) |
8 bits - 11111111 |
|
Kilo (KB)
|
2^10 = 1,024
|
|
Mega (MB)
|
2^20 = 1,048,576
|
|
Giga (GB)
|
2^30 = 1,073,741,824
|
|
Tera (TB)
|
2^40 = 1,099,511,627,776
|
|
Peta (PB)
|
2^50 = 1,125,899,906,842,624
|
|
Exa (EB)
|
2^60 = 1,152,921,504,606,846,976
|
|
Zetta (ZB)
|
2^70 = 1,180,591,620,717,411,303,424
|
|
Yotta (YB)
|
2^80 = 1,208,925,819,614,629,174,706,176
|
|
Typical Expressions |
| Floppy |
? |
| CDROM |
? |
| DVD |
? |
| HardDrive |
? |
| Memory |
? |
| CPU |
? |
|
A bit is one binary digit
a bit is either 0 or 1
0 or 1 can also be expressed as:
0=off or close
1=on or open
|
Decimal |
Binary |
| 0 |
0 |
| 1 |
1 |
| 2 |
10 |
| 3 |
11 |
| 4 |
100 |
| 5 |
101 |
| 6 |
110 |
| 7 |
111 |
| 8 |
1000 |
| 9 |
1001 |
| 10 |
1010 |
|
|
Converting Decimal to Binary - There are many ways to convert
from binary to decimal and back. Of course we need to do it
practice so we can better understand the sheer numbers that a computer
has to deal with.
1. First we take our decimal number, 50
2. We setup our base two formula up to the number of binary digits:
32 | 16 | 8 | 4 | 2 | 1
3. We then do the math,
we asked if the number from our formula can be removed from the
decimal number (50), if yes we subtract and add a 1 value to the base
two number; if no we just add a zero:
| 50
|
32 |
16 | 8 | 4 | 2 | 1 |
|
can minus 32 from 50 =
18 |
1
|
|
can minus 16 from 18 =
2 |
1
|
|
cannot minus 8 from
2 |
0
|
|
cannot minus 4 from
2 |
0 |
|
can minus 2 from 2 =
0 |
1 |
|
cannot minus 1 from
0 |
0 |
4. Our
answer is = 110010
|
Converting Binary to Decimal
1. First we take our decimal number,
110010
2. We setup our base two formula up to the number of binary digits and
insert our binary number:
32 | 16 | 8 | 4 | 2 | 1
| 32 |
16 |
8 |
4 |
2 |
1 |
|
1 |
1 |
0 |
0 |
1 |
0 |
4. Add the 1 values to
get your answer:
32 + 16 + 2 =
50
|