Terabits (Tb) | Gigabytes (GB) |
---|---|
0 | 0 |
1 | 125 |
2 | 250 |
3 | 375 |
4 | 500 |
5 | 625 |
6 | 750 |
7 | 875 |
8 | 1000 |
9 | 1125 |
10 | 1250 |
20 | 2500 |
30 | 3750 |
40 | 5000 |
50 | 6250 |
60 | 7500 |
70 | 8750 |
80 | 10000 |
90 | 11250 |
100 | 12500 |
1000 | 125000 |
Converting between Terabits (Tb) and Gigabytes (GB) requires understanding the relationship between bits and bytes, as well as the difference between base 10 (decimal) and base 2 (binary) prefixes.
Since 1 byte = 8 bits and 1 GB = bytes:
Therefore, 1 Terabit (base 10) = 125 Gigabytes (base 10).
Since 1 byte = 8 bits and 1 GiB = bytes:
Therefore, 1 Tebibit (base 2) = 128 Gibibytes (base 2).
To convert 1 GB to Terabits:
Therefore, 1 Gigabyte (base 10) = 0.008 Terabits (base 10).
To convert 1 GiB to Tebibits:
Therefore, 1 Gibibyte (base 2) ≈ 0.0078125 Tebibits (base 2).
Example: 5 Tb to GB
Example: 5 TiB to GiB
The prefixes "kilo," "mega," "giga," and "tera" have been traditionally used in both base 10 and base 2 contexts. However, the International Electrotechnical Commission (IEC) introduced binary prefixes (kibi, mebi, gibi, tebi) to explicitly denote powers of 2 to avoid ambiguity. IEC Standards The confusion arises because hard drive manufacturers often use base 10 to advertise drive capacity (leading to slightly smaller usable space in the operating system, which often uses base 2).
See below section for step by step unit conversion with formulas and explanations. Please refer to the table below for a list of all the Gigabytes to other unit conversions.
Terabits (Tb or Tbit) are a unit of measure for digital information storage or transmission, commonly used in the context of data transfer rates and storage capacity. Understanding terabits involves recognizing their relationship to bits and bytes and their significance in measuring large amounts of digital data.
A terabit is a multiple of the unit bit (binary digit) for digital information. The prefix "tera" means in the International System of Units (SI). However, in computing, prefixes can have slightly different meanings depending on whether they're used in a decimal (base-10) or binary (base-2) context. Therefore, the meaning of terabits depends on the base.
In a decimal context, one terabit is defined as:
In a binary context, the prefix "tera" often refers to rather than . This leads to the term "tebibit" (Tib), though "terabit" is sometimes still used informally in the binary sense. So:
Note: For clarity, it's often better to use the term "tebibit" (Tib) when referring to the binary value to avoid confusion.
Terabits are formed by aggregating smaller units of digital information:
Terabits to Terabytes (TB):
Terabits to Tebibytes (TiB):
A gigabyte (GB) is a multiple of the unit byte for digital information. It is commonly used to quantify computer memory or storage capacity. Understanding gigabytes requires distinguishing between base-10 (decimal) and base-2 (binary) interpretations, as their values differ.
In the decimal or SI (International System of Units) system, a gigabyte is defined as:
This is the definition typically used by storage manufacturers when advertising the capacity of hard drives, SSDs, and other storage devices.
In the binary system, which is fundamental to how computers operate, a gigabyte is closely related to the term gibibyte (GiB). A gibibyte is defined as:
Operating systems like Windows often report storage capacity using the binary definition but label it as "GB," leading to confusion because the value is actually in gibibytes.
The difference between GB (decimal) and GiB (binary) can lead to discrepancies between the advertised storage capacity and what the operating system reports. For example, a 1 TB (terabyte) drive, advertised as 1,000,000,000,000 bytes (decimal), will be reported as approximately 931 GiB by an operating system using the binary definition, because 1 TiB (terabyte binary) is 1,099,511,627,776 bytes.
While there isn't a "law" specifically tied to gigabytes, the ongoing increase in storage capacity and data transfer rates is governed by Moore's Law, which predicted the exponential growth of transistors on integrated circuits. Although Moore's Law is slowing, the trend of increasing data storage and processing power continues, driving the need for larger and faster storage units like gigabytes, terabytes, and beyond.
While no single individual is directly associated with the "invention" of the gigabyte, Claude Shannon's work on information theory laid the foundation for digital information and its measurement. His work helped standardize how we represent and quantify information in the digital age.
Convert 1 Tb to other units | Result |
---|---|
Terabits to Bits (Tb to b) | 1000000000000 |
Terabits to Kilobits (Tb to Kb) | 1000000000 |
Terabits to Kibibits (Tb to Kib) | 976562500 |
Terabits to Megabits (Tb to Mb) | 1000000 |
Terabits to Mebibits (Tb to Mib) | 953674.31640625 |
Terabits to Gigabits (Tb to Gb) | 1000 |
Terabits to Gibibits (Tb to Gib) | 931.32257461548 |
Terabits to Tebibits (Tb to Tib) | 0.9094947017729 |
Terabits to Bytes (Tb to B) | 125000000000 |
Terabits to Kilobytes (Tb to KB) | 125000000 |
Terabits to Kibibytes (Tb to KiB) | 122070312.5 |
Terabits to Megabytes (Tb to MB) | 125000 |
Terabits to Mebibytes (Tb to MiB) | 119209.28955078 |
Terabits to Gigabytes (Tb to GB) | 125 |
Terabits to Gibibytes (Tb to GiB) | 116.41532182693 |
Terabits to Terabytes (Tb to TB) | 0.125 |
Terabits to Tebibytes (Tb to TiB) | 0.1136868377216 |