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10000000000 (number)

Orders of magnitude
area
angular velocity
currency
data
density
energy
frequency
length
mass
numbers
power
pressure
specific heat capacity
speed
temperature
time
volume
Conversion of units
physical unit
SI
SI base unit
SI derived unit
SI prefix
Planck units


This list compares various sizes of positive numbers, including counts of things, dimensionless numbers and probabilities.



Smaller than 10-36

10-36

(0.000 000 000 000 000 000 000 000 000 000 000 001)

10-33

(0.000 000 000 000 000 000 000 000 000 000 001)

10-30

(0.000 000 000 000 000 000 000 000 000 001)

10-27

(0.000 000 000 000 000 000 000 000 001)

10-24

(0.000 000 000 000 000 000 000 001), short scale: One septillionth long scale: One quadrillionth)

ISO: yocto- (y)

10-21

(0.000 000 000 000 000 000 001, short scale: One sextillionth, long scale: One trilliardth)

ISO: zepto- (z)

10-18

(0.000 000 000 000 000 001, short scale: One quintillionth, long scale: One trillionth)

ISO: atto- (a)

10-15

(0.000 000 000 000 001, short scale: One quadrillionth, long scale: One billiardth)

ISO: femto- (f)

10-12

(0.000 000 000 001, short scale: One trillionth, long scale: One billionth)

ISO: pico- (p)

10-9

(0.000 000 001; short scale: one billionth; long scale: one milliardth)

ISO: nano- (n)

10-6

(0.000 001; one millionth)

ISO: micro- (μ)

10-3

(0.001; one thousandth)

ISO: milli- (m)

10-2

(0.01; one hundredth)

ISO: centi- (c)

10-1

(0.1; one tenth)

ISO: deci- (d)

100

(1; one)

101

(10; ten)

ISO: deca- (da)

102

(100; hundred)

ISO: hecto- (h)

103

(1 000; thousand)

ISO: kilo- (k)

104

(10 000; ten thousand)

105

(100 000; one hundred thousand)

106

(1 000 000; 1 million)

ISO: mega- (M)

109

(1 000 000 000; short scale: 1 billion; long scale: 1 thousand million (old term: milliard)

ISO: giga- (G)

1012

(1 000 000 000 000; short scale: 1 trillion; long scale: 1 billion)

ISO: tera- (T)

1015

(1 000 000 000 000 000; short scale: 1 quadrillion; long scale: 1 thousand billion (old term: billiard)

ISO: peta- (P)

1018

(1 000 000 000 000 000 000; short scale: 1 quintillion; long scale: 1 trillion)

ISO: exa- (E)

1021

(1 000 000 000 000 000 000 000; short scale: 1 sextillion; long scale: 1,000 trillion)

ISO: zetta- (Z)

1024

(1 000 000 000 000 000 000 000 000; short scale: 1 septillion; long scale: 1 quadrillion)

ISO: yotta- (Y)

1027

(1 000 000 000 000 000 000 000 000 000; short scale: 1 octillion; long scale: 1,000 quadrillion)

1030

(1 000 000 000 000 000 000 000 000 000 000; short scale: 1 nonillion; long scale: 1 quintillion)

1033

(1 000 000 000 000 000 000 000 000 000 000 000; short scale: 1 decillion; long scale: 1,000 quintillion)

1036

(1 000 000 000 000 000 000 000 000 000 000 000 000; short scale: 1 undecillion; long scale: 1 sextillion)

1039

(1 000 000 000 000 000 000 000 000 000 000 000 000 000; short scale: 1 duodecillion; long scale: 1,000 sextillion)

1042 to 10100

See names of large numbers for the names of these and larger numbers.

Larger than 10100

Note: To correctly interpret the last few entries, keep in mind that exponentiation is performed from right to left. For example,

See also

External links

An order of magnitude is the class of scale or magnitude of any amount, where each class contains values of a fixed ratio to the class preceding it. The ratio most commonly used is 10.
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List of orders of magnitude for area
Factor (m²) Multiple Value Item
10-70   2.61×10-70 m² the Planck area,
...
10-30 1 square femtometre (fm²)    
10-28   10-28
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List of orders of magnitude for angular velocity
Factor (rad·s−1) Value (rad·s−1) Value (rpm) Item
10−16 8.8510−16 to 7.9610−16[1] 8.4510−15 to 7.
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worldwide view of the subject.
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Orders of magnitude
(money expressed in United States dollars)
Factor ($) Long scale Short scale Money Item
10−3 one mill $0.
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This is a list of orders of magnitude for data (or information), measured in bits. This article assumes a descriptive attitude towards terminology, reflecting actual usage by the speakers of the language.
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List of orders of magnitude for density
Factor Multiple Value Item
10-27 1 yoctogram (yg)/m³ 1 × 10-27 kg/m³ very approximate density of the universe
10-24 1 zeptogram (zg)/m³
10-22 100 zg/m³ 1 × 10-22
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joule J      
101 decajoule daJ 10–1 decijoule dJ
102 hectojoule hJ 10–2 centijoule cJ
103 kilojoule kJ 10–3 millijoule mJ
106 megajoule MJ 10–6
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Radio spectrum
ELF SLF ULF VLF LF MF HF VHF UHF SHF EHF
3 Hz 30 Hz 300 Hz 3 kHz 30 kHz 300 kHz 3 MHz 30 MHz 300 MHz 3 GHz 30 GHz
30 Hz 300 Hz 3 kHz 30 kHz 300 kHz 3 MHz 30 MHz 300 MHz 3 GHz 30 GHz 300 GHz

See also


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List of orders of magnitude for length
Factor (m) Multiple Value Item
10−35 1.610−35 m Planck length; size of a string; lengths smaller than this do not make any physical sense, according to current theories of physics
. . .
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To help compare different orders of magnitude, the following list describes various mass levels between 10−36 kg and 1053 kg.

Factor (kg) Value Item
10−36 1.
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This page lists examples of the power in watts produced by various different sources of energy. They are grouped by orders of magnitude, and each section covers three orders of magnitude, or a factor of one thousand.
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101.325 kPa Standard atmospheric pressure for earth sea level
180 to 250 kPa Pressure in an automobile tire.
0.8 to 2 MPa Pressure used in boilers of steam locomotives.
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This is a table of specific heat capacities by magnitude. Unless otherwise noted, these values assume standard ambient temperature and pressure.

List of orders of magnitude for specific heat capacity
Factor Value J·kg −1 ·K
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List of orders of magnitude for speed
Factor Value (m/s) Value (km/h) Item
10-9 1.310-9 4.6810-9 Average rate of the Moon receding from the Earth.
0.
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List of orders of magnitude for temperature
Factor Multiple Item
10−∞ 0 K absolute zero: free-bodies are still, no interaction within or without a thermodynamic system
10−30
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Seconds

Orders of magnitude (time)
Factor (s) Multiple common units orders of magnitude
10−43 Planck time, the shortest physically meaningful interval of time, and consequently the youngest the known universe can be measured. ≈ 5.
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List of orders of magnitude for volume
Factor (m³) Multiple Value
10−105 -- 410−105 m³ is the Planck volume

10−45 -- Volume of a proton (~1.
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Conversion of units refers to conversion factors between different units of measurement for the same quantity.

Techniques

The simplest way to convert from one unit to another is to carry through the units themselves in the mathematical operation.
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units of measurement have played a crucial role in human endeavour from early ages up to this day. Disparate systems of measurement used to be very common. Now there is a global standard, the International System (SI) of units, the modern form of the metric system.
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Si, si, or SI may refer to (all SI unless otherwise stated):

In language:
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The international system (SI) of units defines seven SI base units: physical units defined by an operational definition.

All other physical units can be derived from these base units: these are known as SI derived units. Derivation is by dimensional analysis.
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SI derived units are part of the SI system of measurement units and are derived from the seven SI base units.

Dimensionless derived units

The following SI units are actually dimensionless ratios, formed by dividing two identical SI units.
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An SI prefix (also known as a metric prefix) is a name or associated symbol that precedes a unit of measure (or its symbol) to form a decimal multiple or submultiple.
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In physics, Planck units are physical units of measurement defined exclusively in terms of the five universal physical constants shown in the table below in such a manner that all of these physical constants take on the numerical value of one when expressed in terms of these units.
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number is an abstract idea used in counting and measuring. A symbol which represents a number is called a numeral, but in common usage the word number is used for both the idea and the symbol.
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In dimensional analysis, a dimensionless quantity (or more precisely, a quantity with the dimensions of 1) is a quantity without any physical units and thus a pure number.
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Probability is the likelihood that something is the case or will happen. Probability theory is used extensively in areas such as statistics, mathematics, science and philosophy to draw conclusions about the likelihood of potential events and the underlying mechanics of
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The IEEE Standard for Binary Floating-Point Arithmetic (IEEE 754) is the most widely-used standard for floating-point computation, and is followed by many CPU and FPU implementations.
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The IEEE Standard for Binary Floating-Point Arithmetic (IEEE 754) is the most widely-used standard for floating-point computation, and is followed by many CPU and FPU implementations.
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The long and short scales are two different numerical systems used throughout the world:

Short scale is the English translation of the French term échelle courte.

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