Conversion of units is the conversion between different units of measurement for the same quantity, typically through multiplicative conversion factors.
- 1Techniques
- 2Tables of conversion factors
Techniques[edit]
Metric SI Unit Conversions. The worksheets on this page all deal with unit conversions within the metric system. The metric system is a great place to start learning about converting between units because all of the conversions are based around multiples of ten. Approximate conversion factors from inch-pound to metric units. This table gives easily remembered, approximate conversion factors for some common units, as well as more precise factors. Boldfaced values are exact. But remember, estimated values don’t warrant precise conversions. If “it was about 100 yards away,” then it was about 100.
Process overview[edit]
The process of conversion depends on the specific situation and the intended purpose. This may be governed by regulation, contract, technical specifications or other published standards. Engineering judgment may include such factors as:
- The precision and accuracy of measurement and the associated uncertainty of measurement.
- The statistical confidence interval or tolerance interval of the initial measurement.
- The number of significant figures of the measurement.
- The intended use of the measurement including the engineering tolerances.
- Historical definitions of the units and their derivatives used in old measurements; e.g., international foot vs. US survey foot.
Some conversions from one system of units to another need to be exact, without increasing or decreasing the precision of the first measurement. This is sometimes called soft conversion. It does not involve changing the physical configuration of the item being measured.
By contrast, a hard conversion or an adaptive conversion may not be exactly equivalent. It changes the measurement to convenient and workable numbers and units in the new system. It sometimes involves a slightly different configuration, or size substitution, of the item.[clarification needed]Nominal values are sometimes allowed and used.
Conversion factors[edit]
A conversion factor is used to change the units of a measured quantity without changing its value. The unity bracket method of unit conversion[1] consists of a fraction in which the denominator is equal to the numerator, but they are in different units. Because of the identity property of multiplication, the value of a quantity will not change as long as it is multiplied by one.[2] Also, if the numerator and denominator of a fraction are equal to each other, then the fraction is equal to one. So as long as the numerator and denominator of the fraction are equivalent, they will not affect the value of the measured quantity.
The following example demonstrates how the unity bracket method[3] is used to convert the rate 5 kilometers per second to meters per second. The symbols km, m, and s represent kilometer, meter, and second, respectively.
Thus, it is found that 5 kilometers per second is equal to 5000 meters per second.
Software tools[edit]
There are many conversion tools. They are found in the function libraries of applications such as spreadsheets databases, in calculators, and in macro packages and plugins for many other applications such as the mathematical, scientific and technical applications.
There are many standalone applications that offer the thousands of the various units with conversions. For example, the free software movement offers a command line utility GNU units for Linux and Windows.
Tables of conversion factors[edit]
This article gives lists of conversion factors for each of a number of physical quantities, which are listed in the index. For each physical quantity, a number of different units (some only of historical interest) are shown and expressed in terms of the corresponding SI unit. Conversions between units in the metric system are defined by their prefixes (for example, 1 kilogram = 1000 grams, 1 milligram = 0.001 grams) and are thus not listed in this article. Exceptions are made if the unit is commonly known by another name (for example, 1 micron = 10−6 metre). Within each table, the units are listed alphabetically, and the SI units (base or derived) are highlighted.
Symbol | Definition |
---|---|
≡ | exactly equal |
≈ | approximately equal to |
digits | indicates that digits repeat infinitely (e.g. 8.294369 corresponds to 8.294369369369369…) |
(H) | of chiefly historical interest |
Length[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
ångström | Å | ≡ 1×10−10 m | ≡ 0.1 nm |
astronomical unit | AU | ≡ 149597870700 m ≈ Distance from Earth to Sun | ≡ 149597870700 m[4] |
attometre | am | ≡ 1×10−18 m | ≡ 1×10−18 m |
barleycorn (H) | = 1⁄3in (see note above about rounding) | ≈ 8.46×10−3 m | |
bohr, atomic unit of length | a0 | = Bohr radius of hydrogen | ≈ 5.2917721092(17)×10−11 m[5] |
cable length (imperial) | ≡ 608 ft | ≈ 185.3184 m | |
cable length (International) | ≡ 1⁄10nmi | ≡ 185.2 m | |
cable length (US) | ≡ 720 ft | = 219.456 m | |
chain (Gunter's; Surveyor's) | ch | ≡ 66 ft (US) ≡ 4 rods[6] | ≈ 20.11684 m |
cubit (H) | ≡ Distance from fingers to elbow ≈ 18 in | ≈ 0.5 m | |
ell (H) | ell | ≡ 45 in [7] (In England usually) | = 1.143 m |
fathom | ftm | ≡ 6 ft [7] | = 1.8288 m |
femtometre | fm | ≡ 1×10−15 m | ≡ 1×10−15 m |
fermi | fm | ≡ 1×10−15 m[7] | ≡ 1×10−15 m |
finger | ≡ 7⁄8 in | = 0.022225 m | |
finger (cloth) | ≡ 41⁄2 in | = 0.1143 m | |
foot (Benoît) (H) | ft (Ben) | ≈ 0.304799735 m | |
foot (Cape) (H) | Legally defined as 1.033 English feet in 1859 | ≈ 0.314858 m | |
foot (Clarke's) (H) | ft (Cla) | ≈ 0.3047972654 m | |
foot (Indian) (H) | ft Ind | ≈ 0.304799514 m | |
foot, metric | mf | ≡ √1⁄10 m[citation needed] | ≈ 0.31622776602 m |
foot, metric (long) | lmf | ≡ 1⁄3 m | ≡ 0.3 m |
foot, metric (short) | smf | ≡ 0.30 m | ≡ 0.30 m |
foot (International) | ft | ≡ 0.3048 m ≡ 1⁄3 yd ≡ 12 inches | ≡ 0.3048 m |
foot (Sear's) (H) | ft (Sear) | ≈ 0.30479947 m | |
foot (US Survey) | ft (US) | ≡ 1200⁄3937 m [8] | ≈ 0.304800610 m |
french; charriere | F | ≡ 1⁄3 mm | = 0.3×10−3 m |
furlong | fur | ≡ 10 chains = 660 ft = 220 yd [7] | = 201.168 m |
hand | ≡ 4 in [7] | ≡ 0.1016 m | |
inch (International) | in | ≡ 2.54 cm ≡ 1⁄36 yd ≡ 1⁄12 ft | ≡ 0.0254 m |
league (land) | lea | ≈ 1 hour walk, Currently defined in US as 3 Statute miles,[6] but historically varied from 2 to 9 km | ≈ 4828 m |
light-day | ≡ 24 light-hours | ≡ 2.59020683712×1013 m | |
light-hour | ≡ 60 light-minutes | ≡ 1.0792528488×1012 m | |
light-minute | ≡ 60 light-seconds | ≡ 1.798754748×1010 m | |
light-second | ≡ Distance light travels in one second in vacuum | ≡ 299792458 m | |
light-year | ly | ≡ Distance light travels in vacuum in 365.25 days [9] | = 9.4607304725808×1015 m |
line | ln | ≡ 1⁄12 in [10] | = 0.002116 m |
link (Gunter's; Surveyor's) | lnk | ≡ 1⁄100 ch [7] ≡ 0.66 ft (US) ≡ 7.92 in | ≈ 0.2011684 m |
link (Ramsden's; Engineer's) | lnk | ≡ 1 ft [7] | = 0.3048 m |
metre (SI base unit) (meter) | m | ≡ Distance light travels in 1⁄299792458 of a second in vacuum.[11] ≈ 1⁄10000000 of the distance from equator to pole. | ≡ 1 m |
mickey | ≡ 1⁄200 in | = 1.27×10−4 m | |
micrometre (old: micron) | μ; μm | ≡ 1×10−6 m | ≡ 1×10−6 m |
mil; thou | mil | ≡ 1×10−3 in | ≡ 2.54×10−5 m |
mil (Sweden and Norway) | mil | ≡ 10 km | = 10000 m |
mile (geographical) (H) | ≡ 6082 ft | = 1853.7936 m | |
mile (international) | mi | ≡ 80 chains ≡ 5280 ft ≡ 1760 yd | ≡ 1609.344 m |
mile (tactical or data) | ≡ 6000 ft | ≡ 1828.8 m | |
mile (telegraph) (H) | mi | ≡ 6087 ft | = 1855.3176 m |
mile (US Survey) | mi | ≡ 5280 US Survey feet ≡ (5280 × 1200⁄3937) m | ≈ 1609.347219 m |
nail (cloth) | ≡ 21⁄4 in [7] | = 0.05715 m | |
nanometre | nm | ≡ 1×10−9 m | ≡ 1×10−9 m |
nautical league | NL; nl | ≡ 3 nmi [7] | = 5556 m |
nautical mile (Admiralty) | NM (Adm); nmi (Adm) | = 6080 ft | = 1853.184 m |
nautical mile (international) | NM; nmi | ≡ 1852 m[12] | ≡ 1852 m |
nautical mile (US pre 1954) | ≡ 1853.248 m | ≡ 1853.248 m | |
pace | ≡ 2.5 ft [7] | = 0.762 m | |
palm | ≡ 3 in [7] | = 0.0762 m | |
parsec | pc | Distant point with a parallax shift of one arc second from a base of one astronomical unit. ≡ 648000/πAU[13][14] | ≈ 30856775814913700 m[15] |
pica | ≡ 12 points | Dependent on point measures. | |
picometre | pm | ≡ 1×10−12 m | ≡ 1×10−12 m |
point (American, English)[16][17] | pt | ≡ 1⁄72.272in | ≈ 0.000351450 m |
point (Didot; European) [17][18] | pt | ≡ 1⁄12 × 1⁄72 of pied du roi; After 1878: ≡ 5⁄133 cm | ≈ 0.00037597 m; After 1878: ≈ 0.00037593985 m |
point (PostScript) [16] | pt | ≡ 1⁄72in | = 0.0003527 m |
point (TeX) [16] | pt | ≡ 1⁄72.27in | = 0.0003514598 m |
quarter | ≡ 1⁄4 yd | = 0.2286 m | |
rod; pole; perch (H) | rd | ≡ 161⁄2 ft | = 5.0292 m |
rope (H) | rope | ≡ 20 ft [7] | = 6.096 m |
shaku (Japan) | ≡ 10/33 m | ≈ 0.303 0303 m | |
span (H) | ≡ 9 in [7] | = 0.2286 m | |
spat[19] | ≡ 1×1012 m | ||
stick (H) | ≡ 2 in | = 0.0508 m | |
toise (French, post 1667) (H) | T | ≡ 27000/13853 m | ≈ 1.949 0363 m |
twip | twp | ≡ 1⁄1440 in | = 1.7638×10−5 m |
x unit; siegbahn | xu | ≈ 1.0021×10−13 m [7] | |
yard (International) | yd | ≡ 0.9144 m [8] ≡ 3 ft ≡ 36 in | ≡ 0.9144 m |
yoctometre | ym | ≡ 1×10−24 m | ≡ 1×10−24 m |
zeptometre | zm | ≡ 1×10−21 m | ≡ 1×10−21 m |
Area[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
acre (international) | ac | ≡ 1 ch × 10 ch = 4840 sq yd | ≡ 4046.8564224 m2 |
acre (US survey) | ac | ≡ 10 sq ch = 4840 sq yd, also 43560 sq ft | ≈ 4046.873 m2[20] |
are | a | ≡ 100 m2 | ≡ 100 m2 |
barn | b | ≡ 10−28 m2 | ≡ 10−28 m2 |
barony | ≡ 4000 ac | ≡ 1.61874256896×107 m2 | |
board | bd | ≡ 1 in × 1 ft | ≡ 7.74192×10−3 m2 |
boiler horsepower equivalent direct radiation | bhp EDR | ≡ 1 ft2 × 1 bhp / (240 BTUIT/h) | ≈ 12.958174 m2 |
circular inch | circ in | ≡ π⁄4 sq in | ≈ 5.067075×10−4 m2 |
circular mil; circular thou | circ mil | ≡ π⁄4 mil2 | ≈ 5.067075×10−10 m2 |
cord | ≡ 192 bd | ≡ 1.48644864 m2 | |
cuerda (PR Survey) | cda | ≡ 1 cda x 1 cda = 0.971222 acre | ≡ 3930.395625 m2 |
dunam | ≡ 1000 m2 | = 1000 m2 | |
guntha (India) | ≡ 121 sq yd | ≈ 101.17 m2 | |
hectare | ha | ≡ 10000 m2 | ≡ 10000 m2 |
hide | ≈ 120 ac (variable) | ≈ 5×105 m2 | |
rood | ro | ≡ 1⁄4 ac | = 1011.7141056 m2 |
ping | ≡ 20⁄11 m × 20⁄11 m | ≈ 3.306 m2 | |
section | ≡ 1 mi × 1 mi | = 2.589988110336×106 m2 | |
shed | ≡ 10−52 m2 | = 10−52 m2 | |
square (roofing) | ≡ 10 ft × 10 ft | = 9.290304 m2 | |
square chain (international) | sq ch | ≡ 66 ft × 66 ft = 1⁄10 ac | ≡ 404.68564224 m2 |
square chain (US Survey) | sq ch | ≡ 66 ft (US) × 66 ft (US) = 1⁄10 US survey acre | ≈ 404.6873 m2 |
square foot | sq ft | ≡ 1 ft × 1 ft | ≡ 9.290304×10−2 m2 |
square foot (US Survey) | sq ft | ≡ 1 ft (US) × 1 ft (US) | ≈ 9.2903411613275×10−2 m2 |
square inch | sq in | ≡ 1 in × 1 in | ≡ 6.4516×10−4 m2 |
square kilometre | km2 | ≡ 1 km × 1 km | = 106 m2 |
square link (Gunter's)(International) | sq lnk | ≡ 1 lnk × 1 lnk ≡ 0.66 ft × 0.66 ft | = 4.0468564224×10−2 m2 |
square link (Gunter's)(US Survey) | sq lnk | ≡ 1 lnk × 1 lnk ≡ 0.66 ft (US) × 0.66 ft (US) | ≈ 4.046872×10−2 m2 |
square link (Ramsden's) | sq lnk | ≡ 1 lnk × 1 lnk ≡ 1 ft × 1 ft | = 0.09290304 m2 |
square metre (SI unit) | m2 | ≡ 1 m × 1 m | = 1 m2 |
square mil; square thou | sq mil | ≡ 1 mil × 1 mil | = 6.4516×10−10 m2 |
square mile | sq mi | ≡ 1 mi × 1 mi | ≡ 2.589988110336×106 m2 |
square mile (US Survey) | sq mi | ≡ 1 mi (US) × 1 mi (US) | ≈ 2.58999847×106 m2 |
square rod/pole/perch | sq rd | ≡ 1 rd × 1 rd | = 25.29285264 m2 |
square yard (International) | sq yd | ≡ 1 yd × 1 yd | ≡ 0.83612736 m2 |
stremma | ≡ 1000 m2 | = 1000 m2 | |
township | ≡ 36 sq mi (US) | ≈ 9.323994×107 m2 | |
yardland | ≈ 30 ac | ≈ 1.2×105 m2 |
Volume[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
acre-foot | ac ft | ≡ 1 ac x 1 ft = 43560 cu ft | = 1233.48183754752 m3 |
acre-inch | ≡ 1 ac × 1 in | = 102.79015312896 m3 | |
barrel (imperial) | bl (imp) | ≡ 36 gal (imp) | = 0.16365924 m3 |
barrel (petroleum); archaic blue-barrel | bl; bbl | ≡ 42 gal (US) | = 0.158987294928 m3 |
barrel (US dry) | bl (US) | ≡ 105 qt (US) = 105/32 bu (US lvl) | = 0.115628198985075 m3 |
barrel (US fluid) | fl bl (US) | ≡ 311⁄2 gal (US) | = 0.119240471196 m3 |
board-foot | fbm | ≡ 144 cu in | ≡ 2.359737216×10−3 m3 |
bucket (imperial) | bkt | ≡ 4 gal (imp) | = 0.01818436 m3 |
bushel (imperial) | bu (imp) | ≡ 8 gal (imp) | = 0.03636872 m3 |
bushel (US dry heaped) | bu (US) | ≡ 11⁄4 bu (US lvl) | = 0.0440488377086 m3 |
bushel (US dry level) | bu (US lvl) | ≡ 2150.42 cu in | = 0.03523907016688 m3 |
butt, pipe | ≡ 126 gal (wine) | = 0.476961884784 m3 | |
coomb | ≡ 4 bu (imp) | = 0.14547488 m3 | |
cord (firewood) | ≡ 8 ft × 4 ft × 4 ft | = 3.624556363776 m3 | |
cord-foot | ≡ 16 cu ft | = 0.453069545472 m3 | |
cubic fathom | cu fm | ≡ 1 fm × 1 fm × 1 fm | = 6.116438863872 m3 |
cubic foot | ft3 | ≡ 1 ft × 1 ft × 1 ft | ≡ 0.028316846592 m3 |
cubic inch | in3 | ≡ 1 in × 1 in × 1 in | ≡ 16.387064×10−6 m3 |
cubic metre (SI unit) | m3 | ≡ 1 m × 1 m × 1 m | ≡ 1 m3 |
cubic mile | cu mi | ≡ 1 mi × 1 mi × 1 mi | ≡ 4168181825.440579584 m3 |
cubic yard | yd3 | ≡ 27 cu ft | ≡ 0.764554857984 m3 |
cup (breakfast) | ≡ 10 fl oz (imp) | = 284.130625×10−6 m3 | |
cup (Canadian) | c (CA) | ≡ 8 fl oz (imp) | = 227.3045×10−6 m3 |
cup (metric) | c | ≡ 250.0×10−6 m3 | = 250.0×10−6 m3 |
cup (US customary) | c (US) | ≡ 8 US fl oz ≡ 1⁄16 gal (US) | = 236.5882365×10−6 m3 |
cup (US food nutrition labeling) | c (US) | ≡ 240 mL[21] | = 2.4×10−4 m3 |
dash (imperial) | ≡ 1⁄384 gi (imp) = 1⁄2 pinch (imp) | = 369.961751302083×10−9 m3 | |
dash (US) | ≡ 1⁄96 US fl oz = 1⁄2 US pinch | = 308.057599609375×10−9 m3 | |
dessertspoon (imperial) | ≡ 1⁄12 gi (imp) | = 11.8387760416×10−6 m3 | |
drop (imperial) | gtt | ≡ 1⁄288 fl oz (imp) | = 98.6564670138×10−9 m3 |
drop (imperial) (alt) | gtt | ≡ 1⁄1824 gi (imp) | ≈ 77.886684×10−9 m3 |
drop (medical) | ≡ 0.9964⁄12 ml | = 83.03×10−9 m3 | |
drop (medical) | ≡ 1⁄12 ml | = 83.3×10−9 m3 | |
drop (metric) | ≡ 1⁄20 mL | = 50.0×10−9 m3 | |
drop (US) | gtt | ≡ 1⁄360 US fl oz | = 82.14869322916×10−9 m3 |
drop (US) (alt) | gtt | ≡ 1⁄456 US fl oz | ≈ 64.85423149671×10−9 m3 |
drop (US) (alt) | gtt | ≡ 1⁄576 US fl oz | ≈ 51.34293326823×10−9 m3 |
fifth | ≡ 1⁄5 US gal | = 757.0823568×10−6 m3 | |
firkin | ≡ 9 gal (imp) | = 0.04091481 m3 | |
fluid drachm (imperial) | fl dr | ≡ 1⁄8 fl oz (imp) | = 3.5516328125×10−6 m3 |
fluid dram (US); US fluidram | fl dr | ≡ 1⁄8 US fl oz | = 3.6966911953125×10−6 m3 |
fluid scruple (imperial) | fl s | ≡ 1⁄24 fl oz (imp) | = 1.18387760416×10−6 m3 |
gallon (beer) | beer gal | ≡ 282 cu in | = 4.621152048×10−3 m3 |
gallon (imperial) | gal (imp) | ≡ 4.54609 L | ≡ 4.54609×10−3 m3 |
gallon (US dry) | gal (US) | ≡ 1⁄8 bu (US lvl) | = 4.40488377086×10−3 m3 |
gallon (US fluid; Wine) | gal (US) | ≡ 231 cu in | ≡ 3.785411784×10−3 m3 |
gill (imperial); Noggin | gi (imp); nog | ≡ 5 fl oz (imp) | = 142.0653125×10−6 m3 |
gill (US) | gi (US) | ≡ 4 US fl oz | = 118.29411825×10−6 m3 |
hogshead (imperial) | hhd (imp) | ≡ 2 bl (imp) | = 0.32731848 m3 |
hogshead (US) | hhd (US) | ≡ 2 fl bl (US) | = 0.238480942392 m3 |
jigger (bartending) | ≡ 11⁄2 US fl oz | ≈ 44.36×10−6 m3 | |
kilderkin | ≡ 18 gal (imp) | = 0.08182962 m3 | |
lambda | λ | ≡ 1 mm3 | = 1×10−9 m3 |
last | ≡ 80 bu (imp) | = 2.9094976 m3 | |
litre (liter) | L | ≡ 1 dm3[22] | ≡ 0.001 m3 |
load | ≡ 50 cu ft | = 1.4158423296 m3 | |
minim (imperial) | min | ≡ 1⁄480 fl oz (imp) = 1/60 fl dr (imp) | = 59.1938802083×10−9 m3 |
minim (US) | min | ≡ 1⁄480 US fl oz = 1⁄60 US fl dr | = 61.611519921875×10−9 m3 |
ounce (fluid imperial) | fl oz (imp) | ≡ 1⁄160 gal (imp) | ≡ 28.4130625×10−6 m3 |
ounce (fluid US customary) | US fl oz | ≡ 1⁄128 gal (US) | ≡ 29.5735295625×10−6 m3 |
ounce (fluid US food nutrition labeling) | US fl oz | ≡ 30 mL[21] | ≡ 3×10−5 m3 |
peck (imperial) | pk | ≡ 2 gal (imp) | = 9.09218×10−3 m3 |
peck (US dry) | pk | ≡ 1⁄4 US lvl bu | = 8.80976754172×10−3 m3 |
perch | per | ≡ 161⁄2 ft × 11⁄2 ft × 1 ft | = 0.700841953152 m3 |
pinch (imperial) | ≡ 1⁄192 gi (imp) = 1/16 tsp (imp) | = 739.92350260416×10−9 m3 | |
pinch (US) | ≡ 1⁄48 US fl oz = 1/16 US tsp | = 616.11519921875×10−9 m3 | |
pint (imperial) | pt (imp) | ≡ 1⁄8 gal (imp) | = 568.26125×10−6 m3 |
pint (US dry) | pt (US dry) | ≡ 1⁄64 bu (US lvl) ≡ 1⁄8 gal (US dry) | = 550.6104713575×10−6 m3 |
pint (US fluid) | pt (US fl) | ≡ 1⁄8 gal (US) | = 473.176473×10−6 m3 |
pony | ≡ 3⁄4 US fl oz | = 22.180147171875×10−6 m3 | |
pottle; quartern | ≡ 1⁄2 gal (imp) = 80 fl oz (imp) | = 2.273045×10−3 m3 | |
quart (imperial) | qt (imp) | ≡ 1⁄4 gal (imp) | = 1.1365225×10−3 m3 |
quart (US dry) | qt (US) | ≡ 1⁄32 bu (US lvl) = 1⁄4 gal (US dry) | = 1.101220942715×10−3 m3 |
quart (US fluid) | qt (US) | ≡ 1⁄4 gal (US fl) | = 946.352946×10−6 m3 |
quarter; pail | ≡ 8 bu (imp) | = 0.29094976 m3 | |
register ton | ≡ 100 cu ft | = 2.8316846592 m3 | |
sack (US) | ≡ 3 bu (US lvl) | = 0.10571721050064 m3 | |
seam | ≡ 8 bu (US lvl)[citation needed] | = 0.28191256133504 m3 | |
shot (US) | usually 1.5 US fl oz[19] | ≈ 44×10−6 m3 | |
strike (imperial) | ≡ 2 bu (imp) | = 0.07273744 m3 | |
strike (US) | ≡ 2 bu (US lvl) | = 0.07047814033376 m3 | |
tablespoon (Australian metric) | ≡ 20.0×10−6 m3 | ||
tablespoon (Canadian) | tbsp | ≡ 1⁄2 fl oz (imp) | = 14.20653125×10−6 m3 |
tablespoon (imperial) | tbsp | ≡ 5⁄8 fl oz (imp) | = 17.7581640625×10−6 m3 |
tablespoon (metric) | ≡ 15.0×10−6 m3 | ||
tablespoon (US customary) | tbsp | ≡ 1⁄2 US fl oz | = 14.78676478125×10−6 m3 |
tablespoon (US food nutrition labeling) | tbsp | ≡ 15 mL[21] | = 1.5×10−5 m3 |
teaspoon (Canadian) | tsp | ≡ 1⁄6 fl oz (imp) | = 4.735510416×10−6 m3 |
teaspoon (imperial) | tsp | ≡ 1⁄24 gi (imp) | = 5.91938802083×10−6 m3 |
teaspoon (metric) | ≡ 5.0×10−6 m3 | = 5.0×10−6 m3 | |
teaspoon (US customary) | tsp | ≡ 1⁄6 US fl oz | = 4.92892159375×10−6 m3 |
teaspoon (US food nutrition labeling) | tsp | ≡ 5 mL[21] | = 5×10−6 m3 |
timber foot | ≡ 1 cu ft | = 0.028316846592 m3 | |
ton (displacement) | ≡ 35 cu ft | = 0.99108963072 m3 | |
ton (freight) | ≡ 40 cu ft | = 1.13267386368 m3 | |
ton (water) | ≡ 28 bu (imp) | = 1.01832416 m3 | |
tun | ≡ 252 gal (wine) | = 0.953923769568 m3 | |
wey (US) | ≡ 40 bu (US lvl) | = 1.4095628066752 m3 |
Plane angle[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
angular mil | µ | ≡ 2π⁄6400 rad | ≈ 0.981748×10−3 rad |
arcminute; MOA | ' | ≡ 1°⁄60 | ≈ 0.290888×10−3 rad |
arcsecond | ' | ≡ 1°⁄3600 | ≈ 4.848137×10−6 rad |
centesimal minute of arc | ' | ≡ 1⁄100 grad | ≈ 0.157080×10−3 rad |
centesimal second of arc | ' | ≡ 1⁄10000 grad | ≈ 1.570796×10−6 rad |
degree (of arc) | ° | ≡ 1⁄360 of a revolution ≡ π⁄180 rad | ≈ 17.453293×10−3 rad |
grad; gradian; gon | grad | ≡ 1⁄400 of a revolution ≡ π⁄200 rad ≡ 0.9° | ≈ 15.707963×10−3 rad |
octant | ≡ 45° | ≈ 0.785398 rad | |
quadrant | ≡ 90° | ≈ 1.570796 rad | |
radian (SI unit) | rad | The angle subtended at the center of a circle by an arc whose length is equal to the circle's radius. | = 1 rad |
sextant | ≡ 60° | ≈ 1.047198 rad | |
sign | ≡ 30° | ≈ 0.523599 rad |
Solid angle[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
spat | ≡ 4π sr[19] – The solid angle subtended by a sphere at its centre. | ≈ 12.56637 sr | |
square degree | deg2; sq.deg.; (°)2 | ≡ (π⁄180)2 sr | ≈ 0.30462×10−3 sr |
steradian (SI unit) | sr | The solid angle subtended at the center of a sphere of radius r by a portion of the surface of the sphere having an area r2. | = 1 sr |
Mass[edit]
Notes:
- See Weight for detail of mass/weight distinction and conversion.
- Avoirdupois is a system of mass based on a pound of 16 ounces, while Troy weight is the system of mass where 12 troy ounces equals one troy pound.
- In this table, the unit gee is used to denote standard gravity in order to avoid confusion with the 'g' symbol for grams.
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
atomic mass unit, unified | u; AMU | Same as dalton (see below) | ≈ 1.660539040(20)×10−27 kg[6] |
atomic unit of mass, electron rest mass | me | ≈ 9.10938291(40)×10−31 kg[23] | |
bag (coffee) | ≡ 60 kg | = 60 kg | |
bag (Portland cement) | ≡ 94 lb av | = 42.63768278 kg | |
barge | ≡ 221⁄2 short ton | = 20411.65665 kg | |
carat | kt | ≡ 31⁄6 gr | = 205.1965483 mg |
carat (metric) | ct | ≡ 200 mg | = 200 mg |
clove | ≡ 8 lb av | = 3.62873896 kg | |
crith | ≡ mass of 1 L of hydrogen gas at STP | ≈ 89.9349 mg | |
dalton | Da | 1/12 the mass of an unbound neutral atom of carbon-12 in its nuclear and electronic ground state and at rest | ≈ 1.660538921(73)×10−27 kg[6] |
dram (apothecary; troy) | dr t | ≡ 60 gr | = 3.8879346 g |
dram (avoirdupois) | dr av | ≡ 2711⁄32 gr | = 1.7718451953125 g |
electronvolt | eV | ≡ 1 eV (energy unit) / c2 | = 1.78266184(45)×10−36 kg[6] |
gamma | γ | ≡ 1 μg | = 1 μg |
grain | gr | ≡ 1⁄7000 lb av | ≡ 64.79891 mg |
grave | gv. | grave was the original name of the kilogram | ≡ 1 kg |
hundredweight (long) | long cwt or cwt | ≡ 112 lb av | = 50.80234544 kg |
hundredweight (short); cental | sh cwt | ≡ 100 lb av | = 45.359237 kg |
kilogram (kilogramme) | kg | ≡ mass of the prototype near Paris ≈ mass of 1 litre of water | ≡ 1 kg (SI base unit)[11] |
kip | kip | ≡ 1000 lb av | = 453.59237 kg |
mark | ≡ 8 oz t | = 248.8278144 g | |
mite | ≡ 1⁄20 gr | = 3.2399455 mg | |
mite (metric) | ≡ 1⁄20 g | = 50 mg | |
ounce (apothecary; troy) | oz t | ≡ 1⁄12 lb t | = 31.1034768 g |
ounce (avoirdupois) | oz av | ≡ 1⁄16 lb | = 28.349523125 g |
ounce (US food nutrition labelling) | oz | ≡ 28 g[21] | = 28 g |
pennyweight | dwt; pwt | ≡ 1⁄20 oz t | = 1.55517384 g |
point | ≡ 1⁄100 ct | = 2 mg | |
pound (avoirdupois) | lb av | ≡ 0.45359237 kg = 7000 grains | ≡ 0.45359237 kg |
pound (metric) | ≡ 500 g | = 500 g | |
pound (troy) | lb t | ≡ 5760 grains | = 0.3732417216 kg |
quarter (imperial) | ≡ 1⁄4 long cwt = 2 st = 28 lb av | = 12.70058636 kg | |
quarter (informal) | ≡ 1⁄4 short ton | = 226.796185 kg | |
quarter, long (informal) | ≡ 1⁄4 long ton | = 254.0117272 kg | |
quintal (metric) | q | ≡ 100 kg | = 100 kg |
scruple (apothecary) | s ap | ≡ 20 gr | = 1.2959782 g |
sheet | ≡ 1⁄700 lb av | = 647.9891 mg | |
slug; geepound; hyl | slug | ≡ 1 ɡ0 × 1 lb av × 1 s2/ft | ≈ 14.593903 kg |
stone | st | ≡ 14 lb av | = 6.35029318 kg |
ton, assay (long) | AT | ≡ 1 mg × 1 long ton ÷ 1 oz t | = 32.6 g |
ton, assay (short) | AT | ≡ 1 mg × 1 short ton ÷ 1 oz t | = 29.16 g |
ton, long | long tn or ton | ≡ 2240 lb | = 1016.0469088 kg |
ton, short | sh tn | ≡ 2000 lb | = 907.18474 kg |
tonne (mts unit) | t | ≡ 1000 kg | = 1000 kg |
wey | ≡ 252 lb = 18 st | = 114.30527724 kg (variants exist) | |
Zentner | Ztr. | Definitions vary.[19][24] |
Density[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
gram per millilitre | g/mL | ≡ g/mL | = 1000 kg/m3 |
kilogram per cubic metre (SI unit) | kg/m3 | ≡ kg/m3 | = 1 kg/m3 |
kilogram per litre | kg/L | ≡ kg/L | = 1000 kg/m3 |
ounce (avoirdupois) per cubic foot | oz/ft3 | ≡ oz/ft3 | ≈ 1.001153961 kg/m3 |
ounce (avoirdupois) per cubic inch | oz/in3 | ≡ oz/in3 | ≈ 1.729994044×103 kg/m3 |
ounce (avoirdupois) per gallon (imperial) | oz/gal | ≡ oz/gal | ≈ 6.236023291 kg/m3 |
ounce (avoirdupois) per gallon (US fluid) | oz/gal | ≡ oz/gal | ≈ 7.489151707 kg/m3 |
pound (avoirdupois) per cubic foot | lb/ft3 | ≡ lb/ft3 | ≈ 16.01846337 kg/m3 |
pound (avoirdupois) per cubic inch | lb/in3 | ≡ lb/in3 | ≈ 2.767990471×104 kg/m3 |
pound (avoirdupois) per gallon (imperial) | lb/gal | ≡ lb/gal | ≈ 99.77637266 kg/m3 |
pound (avoirdupois) per gallon (US fluid) | lb/gal | ≡ lb/gal | ≈ 119.8264273 kg/m3 |
slug per cubic foot | slug/ft3 | ≡ slug/ft3 | ≈ 515.3788184 kg/m3 |
Time[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
Atomic unit of time | au | ≡ a0/(α·c) | ≈ 2.418884254×10−17 s |
Callippic cycle | ≡ 441 mo (hollow) + 499 mo (full) = 76 a of 365.25 d | = 2.396736 Gs or 2.3983776 Gs[note 1] | |
Century | c | ≡ 100 years (100 a) | = 3.1556952 Gs[note 2][note 3] |
Day | d | = 24 h = 1440 min | = 86.4 ks[note 3] |
Day (sidereal) | d | ≡ Time needed for the Earth to rotate once around its axis, determined from successive transits of a very distant astronomical object across an observer's meridian (International Celestial Reference Frame) | ≈ 86.1641 ks |
Decade | dec | ≡ 10 years (10 a) | = 315.569520 Ms[note 2][note 3] |
Fortnight | fn | ≡ 2 wk | = 1.2096 Ms[note 3] |
Helek | ≡ 1⁄1080 h | = 3.3 s | |
Hipparchic cycle | ≡ 4 Callippic cycles - 1 d | = 9.593424 Gs | |
Hour | h | ≡ 60 min | = 3.6 ks[note 3] |
Jiffy | j | ≡ 1⁄60 s | = 16.6 ms |
Jiffy (alternative) | ja | ≡ 1⁄100 s | = 10 ms |
Ke (quarter of an hour) | ≡ 1⁄4 h = 1⁄96 d = 15 min | = 900 s | |
Ke (traditional) | ≡ 1⁄100 d = 14.4 min | = 864 s | |
Lustre; Lustrum | ≡ 5 a of 365 d[note 4] | = 157.68 Ms | |
Metonic cycle; enneadecaeteris | ≡ 110 mo (hollow) + 125 mo (full) = 6940 d ≈ 19 a | = 599.616 Ms | |
Millennium | ≡ 1000 years (1000 a) | = 31.556952 Gs[note 2][note 3] | |
Milliday | md | ≡ 1⁄1000 d | = 86.4 s |
Minute | min | ≡ 60 s, due to leap seconds sometimes 59 s or 61 s, | = 60 s[note 3] |
Moment | ≡ 90 s | = 90 s | |
Month (full) | mo | ≡ 30 d[25] | = 2.592×106 s[note 3] |
Month (Greg. av.) | mo | = 30.436875 d | ≈ 2.6297 Ms[note 3] |
Month (hollow) | mo | ≡ 29 d[25] | = 2.5056 Ms[note 3] |
Month (synodic) | mo | Cycle time of moon phases ≈ 29.530589 d (average) | ≈ 2.551 Ms |
Octaeteris | = 48 mo (full) + 48 mo (hollow) + 3 mo (full)[26][27] = 8 a of 365.25 d = 2922 d | = 252.4608 Ms[note 3] | |
Planck time | ≡ (⁄c5)1⁄2 | ≈ 5.39116×10−44 s[28] | |
Second | s | Time of 9192631770 periods of the radiation corresponding to the transition between the two hyperfine levels of the ground state of the caesium 133 atom at 0 K[11] (but other seconds are sometimes used in astronomy). Also that time it takes for light to travel a distance of 299792458 metres. | (SI base unit) |
Shake | ≡ 10−8 s | = 10 ns | |
Sigma | ≡ 10−6 s | = 1 μs | |
Sothic cycle | ≡ 1461 a of 365 d | = 46.074096 Gs | |
Svedberg | S | ≡ 10−13 s | = 100 fs |
Week | wk | ≡ 7 d = 168 h = 10080 min | = 604.8 ks[note 3] |
Year (common) | a, y, or yr | 365 d | = 31.536 Ms[note 3][note 3][29] |
Year (Gregorian) | a, y, or yr | = 365.2425 d average, calculated from common years (365 d) plus leap years (366 d) on most years divisible by 4. See leap year for details. | = 31.556952 Ms[note 3] |
Year (Julian) | a, y, or yr | = 365.25 d average, calculated from common years (365 d) plus one leap year (366 d) every four years | = 31.5576 Ms |
Year (leap) | a, y, or yr | 366 d | = 31.6224 Ms[note 3][29] |
Year (mean tropical) | a, y, or yr | Conceptually, the length of time it takes for the Sun to return to the same position in the cycle of seasons, [Converter 1] approximately 365.24219 d, each day being 86400 SI seconds[30] | ≈ 31.556925 Ms |
Year (sidereal) | a, y, or yr | ≡ Time taken for Sun to return to the same position with respect to the stars of the celestial sphere, approximately 365.256363 d | ≈ 31.5581497632 Ms |
Notes:
|
Frequency[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
hertz (SI unit) | Hz | ≡ Number of cycles per second | = 1 Hz = 1/s |
revolutions per minute | rpm | ≡ One unit rpm equals one rotation completed around a fixed axis in one minute of time. | ≈ 0.104719755 rad/s |
Speed or velocity[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
foot per hour | fph | ≡ 1 ft/h | = 8.46×10−5 m/s |
foot per minute | fpm | ≡ 1 ft/min | = 5.08×10−3 m/s |
foot per second | fps | ≡ 1 ft/s | = 3.048×10−1 m/s |
furlong per fortnight | ≡ furlong/fortnight | ≈ 1.663095×10−4 m/s | |
inch per hour | iph | ≡ 1 in/h | = 7.05×10−6 m/s |
inch per minute | ipm | ≡ 1 in/min | = 4.23×10−4 m/s |
inch per second | ips | ≡ 1 in/s | = 2.54×10−2 m/s |
kilometre per hour | km/h | ≡ 1 km/h | = 2.7×10−1 m/s |
knot | kn | ≡ 1 nmi/h = 1.852 km/h | = 0.514 m/s |
knot (Admiralty) | kn | ≡ 1 NM (Adm)/h = 1.853184 km/h[citation needed] | = 0.514773 m/s |
mach number | M | Ratio of the speed to the speed of sound[note 1] in the medium (unitless). | ≈ 340 to 295 m/s |
metre per second (SI unit) | m/s | ≡ 1 m/s | = 1 m/s |
mile per hour | mph | ≡ 1 mi/h | = 0.44704 m/s |
mile per minute | mpm | ≡ 1 mi/min | = 26.8224 m/s |
mile per second | mps | ≡ 1 mi/s | = 1609.344 m/s |
speed of light in vacuum | c | ≡ 299792458 m/s | = 299792458 m/s |
speed of sound in air | s | 1225 to 1062 km/h (761–660 mph or 661–574 kn)[note 1] | ≈ 340 to 295 m/s |
|
A velocity consists of a speed combined with a direction; the speed part of the velocity takes units of speed.
Flow (volume)[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
cubic foot per minute | CFM[citation needed] | ≡ 1 ft3/min | = 4.719474432×10−4 m3/s |
cubic foot per second | ft3/s | ≡ 1 ft3/s | = 0.028316846592 m3/s |
cubic inch per minute | in3/min | ≡ 1 in3/min | = 2.7311773×10−7 m3/s |
cubic inch per second | in3/s | ≡ 1 in3/s | = 1.6387064×10−5 m3/s |
cubic metre per second (SI unit) | m3/s | ≡ 1 m3/s | = 1 m3/s |
gallon (US fluid) per day | GPD[citation needed] | ≡ 1 gal/d | = 4.381263638×10−8 m3/s |
gallon (US fluid) per hour | GPH[citation needed] | ≡ 1 gal/h | = 1.051503273×10−6 m3/s |
gallon (US fluid) per minute | GPM[citation needed] | ≡ 1 gal/min | = 6.30901964×10−5 m3/s |
litre per minute | LPM[citation needed] | ≡ 1 L/min | = 1.6×10−5 m3/s |
Acceleration[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
foot per hour per second | fph/s | ≡ 1 ft/(h·s) | = 8.46×10−5 m/s2 |
foot per minute per second | fpm/s | ≡ 1 ft/(min·s) | = 5.08×10−3 m/s2 |
foot per second squared | fps2 | ≡ 1 ft/s2 | = 3.048×10−1 m/s2 |
gal; galileo | Gal | ≡ 1 cm/s2 | = 10−2 m/s2 |
inch per minute per second | ipm/s | ≡ 1 in/(min·s) | = 4.23×10−4 m/s2 |
inch per second squared | ips2 | ≡ 1 in/s2 | = 2.54×10−2 m/s2 |
knot per second | kn/s | ≡ 1 kn/s | ≈ 5.14×10−1 m/s2 |
metre per second squared (SI unit) | m/s2 | ≡ 1 m/s2 | = 1 m/s2 |
mile per hour per second | mph/s | ≡ 1 mi/(h·s) | = 4.4704×10−1 m/s2 |
mile per minute per second | mpm/s | ≡ 1 mi/(min·s) | = 26.8224 m/s2 |
mile per second squared | mps2 | ≡ 1 mi/s2 | = 1.609344×103 m/s2 |
standard gravity | ɡ0 | ≡ 9.80665 m/s2 | = 9.80665 m/s2 |
Force[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
atomic unit of force | ≡ me·α2·c2⁄a0 | ≈ 8.23872206×10−8 N[32] | |
dyne (cgs unit) | dyn | ≡ g·cm/s2 | = 10−5 N |
kilogram-force; kilopond; grave-force | kgf; kp; Gf | ≡ ɡ0 × 1 kg | = 9.80665 N |
kip; kip-force | kip; kipf; klbf | ≡ ɡ0 × 1000 lb | = 4.4482216152605×103 N |
milligrave-force, gravet-force | mGf; gf | ≡ ɡ0 × 1 g | = 9.80665 mN |
long ton-force | tnf[citation needed] | ≡ ɡ0 × 1 long ton | = 9.96401641818352×103 N |
newton (SI unit) | N | A force capable of giving a mass of one kilogram an acceleration of one metre per second per second.[33] | = 1 N = 1 kg·m/s2 |
ounce-force | ozf | ≡ ɡ0 × 1 oz | = 0.27801385095378125 N |
pound-force | lbf | ≡ ɡ0 × 1 lb | = 4.4482216152605 N |
poundal | pdl | ≡ 1 lb·ft/s2 | = 0.138254954376 N |
short ton-force | tnf[citation needed] | ≡ ɡ0 × 1 short ton | = 8.896443230521×103 N |
sthene (mts unit) | sn | ≡ 1 t·m/s2 | = 103 N |
See also:Conversion between weight (force) and mass
Pressure or mechanical stress[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
atmosphere (standard) | atm | ≡ 101325 Pa[34] | |
atmosphere (technical) | at | ≡ 1 kgf/cm2 | = 9.80665×104 Pa[34] |
bar | bar | ≡ 105 Pa | |
barye (cgs unit) | ≡ 1 dyn/cm2 | = 0.1 Pa | |
centimetre of mercury | cmHg | ≡ 13595.1 kg/m3 × 1 cm × ɡ0 | ≈ 1.33322×103 Pa[34] |
centimetre of water (4 °C) | cmH2O | ≈ 999.972 kg/m3 × 1 cm × ɡ0 | ≈ 98.0638 Pa[34] |
foot of mercury (conventional) | ftHg | ≡ 13595.1 kg/m3 × 1 ft × ɡ0 | ≈ 4.063666×104 Pa[34] |
foot of water (39.2 °F) | ftH2O | ≈ 999.972 kg/m3 × 1 ft × ɡ0 | ≈ 2.98898×103 Pa[34] |
inch of mercury (conventional) | inHg | ≡ 13595.1 kg/m3 × 1 in × ɡ0 | ≈ 3.386389×103 Pa[34] |
inch of water (39.2 °F) | inH2O | ≈ 999.972 kg/m3 × 1 in × ɡ0 | ≈ 249.082 Pa[34] |
kilogram-force per square millimetre | kgf/mm2 | ≡ 1 kgf/mm2 | = 9.80665×106 Pa[34] |
kip per square inch | ksi | ≡ 1 kipf/sq in | ≈ 6.894757×106 Pa[34] |
long ton per square foot | ≡ 1 long ton × ɡ0 / 1 sq ft | ≈ 1.0725178011595×105 Pa | |
micrometre of mercury | μmHg | ≡ 13595.1 kg/m3 × 1 μm × ɡ0 ≈ 0.001 torr | ≈ 0.1333224 Pa[34] |
millimetre of mercury | mmHg | ≡ 13595.1 kg/m3 × 1 mm × ɡ0 ≈ 1 torr | ≈ 133.3224 Pa[34] |
millimetre of water (3.98 °C) | mmH2O | ≈ 999.972 kg/m3 × 1 mm × ɡ0 = 0.999972 kgf/m2 | = 9.80638 Pa |
pascal (SI unit) | Pa | ≡ N/m2 = kg/(m·s2) | = 1 Pa[35] |
pièze (mts unit) | pz | ≡ 1000 kg/m·s2 | = 103 Pa = 1 kPa |
pound per square foot | psf | ≡ 1 lbf/ft2 | ≈ 47.88026 Pa[34] |
pound per square inch | psi | ≡ 1 lbf/in2 | ≈ 6.894757×103 Pa[34] |
poundal per square foot | pdl/sq ft | ≡ 1 pdl/sq ft | ≈ 1.488164 Pa[34] |
short ton per square foot | ≡ 1 short ton × ɡ0 / 1 sq ft | ≈ 9.5760518×104 Pa | |
torr | torr | ≡ 101325⁄760 Pa | ≈ 133.3224 Pa[34] |
Torque or moment of force[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
pound-force-foot | lbf•ft | ≡ ɡ0 × 1 lb × 1 ft | = 1.3558179483314004 N⋅m |
poundal-ft | pdl•ft | ≡ 1 lb·ft2/s2 | = 4.21401100938048×10−2 N⋅m |
pound force-inch | lbf•in | ≡ ɡ0 × 1 lb × 1 in | = 0.1129848290276167 N⋅m |
kilogram force-meter | kgf•m | ≡ ɡ0 × N × m | = 9.80665 N⋅m |
Newton metre (SI unit) | N·m | ≡ N × m = kg·m2/s2 | = 1 N⋅m |
Energy[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
barrel of oil equivalent | boe | ≈ 5.8×106 BTU59 °F | ≈ 6.12×109 J |
British thermal unit (ISO) | BTUISO | ≡ 1.0545×103 J | = 1.0545×103 J |
British thermal unit (International Table) | BTUIT | = 1.05505585262×103 J | |
British thermal unit (mean) | BTUmean | ≈ 1.05587×103 J | |
British thermal unit (thermochemical) | BTUth | ≈ 1.054350×103 J | |
British thermal unit (39 °F) | BTU39 °F | ≈ 1.05967×103 J | |
British thermal unit (59 °F) | BTU59 °F | ≡ 1.054804×103 J | = 1.054804×103 J |
British thermal unit (60 °F) | BTU60 °F | ≈ 1.05468×103 J | |
British thermal unit (63 °F) | BTU63 °F | ≈ 1.0546×103 J | |
calorie (International Table) | calIT | ≡ 4.1868 J | = 4.1868 J |
calorie (mean) | calmean | 1⁄100 of the energy required to warm one gram of air-free water from 0 °C to 100 °C at a pressure of 1 atm | ≈ 4.19002 J |
calorie (thermochemical) | calth | ≡ 4.184 J | = 4.184 J |
Calorie (US; FDA) | Cal | ≡ 1 kcal = 1000 cal | = 4184 J |
calorie (3.98 °C) | cal3.98 °C | ≈ 4.2045 J | |
calorie (15 °C) | cal15 °C | ≡ 4.1855 J | = 4.1855 J |
calorie (20 °C) | cal20 °C | ≈ 4.1819 J | |
Celsius heat unit (International Table) | CHUIT | ≡ 1 BTUIT × 1 K/°R | = 1.899100534716×103 J |
cubic centimetre of atmosphere; standard cubic centimetre | cc atm; scc | ≡ 1 atm × 1 cm3 | = 0.101325 J |
cubic foot of atmosphere; standard cubic foot | cu ft atm; scf | ≡ 1 atm × 1 ft3 | = 2.8692044809344×103 J |
cubic foot of natural gas | ≡ 1000 BTUIT | = 1.05505585262×106 J | |
cubic yard of atmosphere; standard cubic yard | cu yd atm; scy | ≡ 1 atm × 1 yd3 | = 77.4685209852288×103 J |
electronvolt | eV | ≡ e × 1 V | ≈ 1.602176565(35)×10−19 J |
erg (cgs unit) | erg | ≡ 1 g·cm2/s2 | = 10−7 J |
foot-pound force | ft lbf | ≡ ɡ0 × 1 lb × 1 ft | = 1.3558179483314004 J |
foot-poundal | ft pdl | ≡ 1 lb·ft2/s2 | = 4.21401100938048×10−2 J |
gallon-atmosphere (imperial) | imp gal atm | ≡ 1 atm × 1 gal (imp) | = 460.63256925 J |
gallon-atmosphere (US) | US gal atm | ≡ 1 atm × 1 gal (US) | = 383.5568490138 J |
hartree, atomic unit of energy | Eh | ≡ me·α2·c2 (= 2 Ry) | ≈ 4.359744×10−18 J |
horsepower-hour | hp·h | ≡ 1 hp × 1 h | = 2.684519537696172792×106 J |
inch-pound force | in lbf | ≡ ɡ0 × 1 lb × 1 in | = 0.1129848290276167 J |
joule (SI unit) | J | The work done when a force of one newton moves the point of its application a distance of one metre in the direction of the force.[33] | = 1 J = 1 m·N = 1 kg·m2/s2 = 1 C·V = 1 W·s |
kilocalorie; large calorie | kcal; Cal | ≡ 1000 calIT | = 4.1868×103 J |
kilowatt-hour; Board of Trade Unit | kW·h; B.O.T.U. | ≡ 1 kW × 1 h | = 3.6×106 J |
litre-atmosphere | l atm; sl | ≡ 1 atm × 1 L | = 101.325 J |
quad | ≡ 1015 BTUIT | = 1.05505585262×1018 J | |
rydberg | Ry | ≡ R∞·ℎ·c | ≈ 2.179872×10−18 J |
therm (E.C.) | ≡ 100000 BTUIT | = 105.505585262×106 J | |
therm (US) | ≡ 100000 BTU59 °F | = 105.4804×106 J | |
thermie | th | ≡ 1 McalIT | = 4.1868×106 J |
ton of coal equivalent | TCE | ≡ 7 Gcalth | = 29.288×109 J |
tonne of oil equivalent | toe | ≡ 10 GcalIT | = 41.868×109 J |
ton of TNT | tTNT | ≡ 1 Gcalth | = 4.184×109 J |
Power or heat flow rate[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
atmosphere-cubic centimetre per minute | atm ccm[citation needed] | ≡ 1 atm × 1 cm3/min | = 1.68875×10−3 W |
atmosphere-cubic centimetre per second | atm ccs[citation needed] | ≡ 1 atm × 1 cm3/s | = 0.101325 W |
atmosphere-cubic foot per hour | atm cfh[citation needed] | ≡ 1 atm × 1 cu ft/h | = 0.79700124704 W |
atmosphere-cubic foot per minute | atm cfm[citation needed] | ≡ 1 atm × 1 cu ft/min | = 47.82007468224 W |
atmosphere-cubic foot per second | atm cfs[citation needed] | ≡ 1 atm × 1 cu ft/s | = 2.8692044809344×103 W |
BTU (International Table) per hour | BTUIT/h | ≡ 1 BTUIT/h | ≈ 0.293071 W |
BTU (International Table) per minute | BTUIT/min | ≡ 1 BTUIT/min | ≈ 17.584264 W |
BTU (International Table) per second | BTUIT/s | ≡ 1 BTUIT/s | = 1.05505585262×103 W |
calorie (International Table) per second | calIT/s | ≡ 1 calIT/s | = 4.1868 W |
erg per second | erg/s | ≡ 1 erg/s | = 10−7 W |
foot-pound-force per hour | ft·lbf/h | ≡ 1 ft lbf/h | ≈ 3.766161×10−4 W |
foot-pound-force per minute | ft·lbf/min | ≡ 1 ft lbf/min | = 2.259696580552334×10−2 W |
foot-pound-force per second | ft·lbf/s | ≡ 1 ft lbf/s | = 1.3558179483314004 W |
horsepower (boiler) | hp | ≈ 34.5 lb/h × 970.3 BTUIT/lb | ≈ 9809.5 W[36] |
horsepower (European electrical) | hp | ≡ 75 kp·m/s | = 736 W[citation needed] |
horsepower (electrical) | hp | ≡ 746 W | = 746 W[36] |
horsepower (mechanical) | hp | ≡ 550 ft·lbf/s[36] | = 745.69987158227022 W |
horsepower (metric) | hp or PS | ≡ 75 m·kgf/s | = 735.49875 W[36] |
litre-atmosphere per minute | L·atm/min | ≡ 1 atm × 1 L/min | = 1.68875 W |
litre-atmosphere per second | L·atm/s | ≡ 1 atm × 1 L/s | = 101.325 W |
lusec | lusec | ≡ 1 L·µmHg/s [19] | ≈ 1.333×10−4 W |
poncelet | p | ≡ 100 m·kgf/s | = 980.665 W |
square foot equivalent direct radiation | sq ft EDR | ≡ 240 BTUIT/h | ≈ 70.337057 W |
ton of air conditioning | ≡ 2000 lb of ice melted / 24 h | ≈ 3504 W | |
ton of refrigeration (imperial) | ≡ 2240 lb × iceIT / 24 h: iceIT = 144 °F × 2326 J/kg·°F | ≈ 3.938875×103 W | |
ton of refrigeration (IT) | ≡ 2000 lb × iceIT / 24 h: iceIT = 144 °F × 2326 J/kg·°F | ≈ 3.516853×103 W | |
watt (SI unit) | W | The power which in one second of time gives rise to one joule of energy.[33] | = 1 W = 1 J/s = 1 N·m/s = 1 kg·m2/s3 |
Action[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
atomic unit of action | au | ≡ ℏ ≡ ℎ⁄2π | ≈ 1.05457168×10−34 J·s[37] |
Dynamic viscosity[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
pascal second (SI unit) | Pa·s | ≡ N·s/m2, kg/(m·s) | = 1 Pa·s |
poise (cgs unit) | P | ≡ 1 barye·s | = 0.1 Pa·s |
pound per foot hour | lb/(ft·h) | ≡ 1 lb/(ft·h) | ≈ 4.133789×10−4 Pa·s |
pound per foot second | lb/(ft·s) | ≡ 1 lb/(ft·s) | ≈ 1.488164 Pa·s |
pound-force second per square foot | lbf·s/ft2 | ≡ 1 lbf·s/ft2 | ≈ 47.88026 Pa·s |
pound-force second per square inch | lbf·s/in2 | ≡ 1 lbf·s/in2 | ≈ 6894.757 Pa·s |
Kinematic viscosity[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
square foot per second | ft2/s | ≡ 1 ft2/s | = 0.09290304 m2/s |
square metre per second (SI unit) | m2/s | ≡ 1 m2/s | = 1 m2/s |
stokes (cgs unit) | St | ≡ 1 cm2/s | = 10−4 m2/s |
Electric current[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
ampere (SI base unit) | A | ≡ The constant current needed to produce a force of 2 ×10−7 newton per metre between two straight parallel conductors of infinite length and negligible circular cross-section placed one metre apart in a vacuum.[11] | = 1 A = 1 C/s |
electromagnetic unit; abampere (cgs unit) | abamp | ≡ 10 A | = 10 A |
esu per second; statampere (cgs unit) | esu/s | ≡ 0.1 A·m/s⁄c | ≈ 3.335641×10−10 A |
Electric charge[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
abcoulomb; electromagnetic unit (cgs unit) | abC; emu | ≡ 10 C | = 10 C |
atomic unit of charge | au | ≡ e | ≈ 1.602176462×10−19 C |
coulomb | C | ≡ The amount of electricity carried in one second of time by one ampere of current.[33] | = 1 C = 1 A·s |
faraday | F | ≡ 1 mol × NA·e | ≈ 96485.3383 C |
milliampere hour | mA·h | ≡ 0.001 A × 1 h | = 3.6 C |
statcoulomb; franklin; electrostatic unit (cgs unit) | statC; Fr; esu | ≡ 0.1 A·m⁄c | ≈ 3.335641×10−10 C |
Electric dipole[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
atomic unit of electric dipole moment | ea0 | ≈ 8.47835281×10−30 C·m[38] | |
coulomb meter | C·m | = 1 C · 1 m | |
debye | D | = 10−10 esu·Å | = 3.33564095×10−30 C·m[39] |
Electromotive force, electric potential difference[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
abvolt (cgs unit) | abV | ≡ 10−8 V | = 10−8 V |
statvolt (cgs unit) | statV | ≡ c·(1 μJ/A·m) | = 299.792458 V |
volt (SI unit) | V | The difference in electric potential across two points along a conducting wire carrying one ampere of constant current when the power dissipated between the points equals one watt.[33] | = 1 V = 1 W/A = 1 kg·m2/(A·s3) |
Electrical resistance[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
ohm (SI unit) | Ω | The resistance between two points in a conductor when one volt of electric potential difference, applied to these points, produces one ampere of current in the conductor.[33] | = 1 Ω = 1 V/A = 1 kg·m2/(A2·s3) |
Capacitance[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
farad (SI unit) | F | The capacitance between two parallel plates that results in one volt of potential difference when charged by one coulomb of electricity.[33] | = 1 F = 1 C/V = 1 A2·s4/(kg·m2) |
Magnetic flux[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
maxwell (CGS unit) | Mx | ≡ 10−8 Wb[36] | = 10−8 Wb |
weber (SI unit) | Wb | Magnetic flux which, linking a circuit of one turn, would produce in it an electromotive force of 1 volt if it were reduced to zero at a uniform rate in 1 second.[33] | = 1 Wb = 1 V·s = 1 kg·m2/(A·s2) |
Magnetic flux density[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
gauss (CGS unit) | G | ≡ Mx/cm2 = 10−4 T | = 10−4 T [40] |
tesla (SI unit) | T | ≡ Wb/m2 | = 1 T = 1 Wb/m2= 1 kg/(A·s2) |
Inductance[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
henry (SI unit) | H | The inductance of a closed circuit that produces one volt of electromotive force when the current in the circuit varies at a uniform rate of one ampere per second.[33] | = 1 H = 1 Wb/A = 1 kg·m2/(A·s)2 |
Temperature[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
degree Celsius | °C | [°C] ≡ [K] − 273.15 | [K] ≡ [°C] + 273.15 |
degree Delisle | °De | [K] = 373.15 − [°De] × 2⁄3 | |
degree Fahrenheit | °F | [°F] ≡ [°C] × 9⁄5 + 32 | [K] ≡ ([°F] + 459.67) × 5⁄9 |
degree Newton | °N | [K] = [°N] × 100⁄33 + 273.15 | |
degree Rankine | °R; | [°R] ≡ [K] × 9⁄5 | [K] ≡ [°R] × 5/9 |
degree Réaumur | °Ré | [K] = [°Ré] × 5⁄4 + 273.15 | |
degree Rømer | °Rø | [K] = ([°Rø] − 7.5) × 40⁄21 + 273.15 | |
Regulo Gas Mark | GM; | [°F] ≡ [GM] × 25 + 300 | [K] ≡ [GM] × 125⁄9 + 422.038 |
kelvin (SI base unit) | K | ≡ 1⁄273.16 of the thermodynamic temperature of the triple point of water.[11] | ≡ 1 K |
Information entropy[edit]
Name of unit | Symbol | Definition | Relation to SI units | Relation to bits |
---|---|---|---|---|
natural unit of information; nip; nepit | nat | |||
shannon; bit | Sh; bit; b | ≡ ln(2) × nat | ≈ 0.693147nat | = 1 bit |
hartley; ban | Hart; ban | ≡ ln(10) × nat | ≈ 2.302585nat | |
nibble | ≡ 4 bits | = 22 bit | ||
byte | B | ≡ 8 bits | = 23 bit | |
kilobyte (decimal) | kB | ≡ 1000 B | = 8000 bit | |
kilobyte (kibibyte) | KB; KiB | ≡ 1024 B | = 213 bit = 8192 bit |
Modern standards (such as ISO 80000) prefer the shannon to the bit as a unit for a quantity of information entropy, whereas the (discrete) storage space of digital devices is measured in bits. Thus, uncompressed redundant data occupy more than one bit of storage per shannon of information entropy. The multiples of a bit listed above are usually used with this meaning.
Luminous intensity[edit]
The candela is the preferred nomenclature for the SI unit.
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
candela (SI base unit); candle | cd | The luminous intensity, in a given direction, of a source that emits monochromatic radiation of frequency 540×1012 hertz and that has a radiant intensity in that direction of 1/683 watt per steradian.[11] | = 1 cd |
candlepower (new) | cp | ≡ cd The use of candlepower as a unit is discouraged due to its ambiguity. | = 1 cd |
candlepower (old, pre-1948) | cp | Varies and is poorly reproducible.[41] Approximately 0.981 cd.[19] | ≈ 0.981 cd |
Luminance[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
candela per square foot | cd/ft2 | ≡ cd/ft2 | ≈ 10.763910417 cd/m2 |
candela per square inch | cd/in2 | ≡ cd/in2 | ≈ 1550.0031 cd/m2 |
candela per square metre (SI unit); nit (deprecated[19]) | cd/m2 | ≡ cd/m2 | = 1 cd/m2 |
footlambert | fL | ≡ (1/π) cd/ft2 | ≈ 3.4262590996 cd/m2 |
lambert | L | ≡ (104/π) cd/m2 | ≈ 3183.0988618 cd/m2 |
stilb (CGS unit) | sb | ≡ 104 cd/m2 | = 104 cd/m2 |
Luminous flux[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
lumen (SI unit) | lm | ≡ cd·sr | = 1 lm = 1 cd·sr |
Illuminance[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
footcandle; lumen per square foot | fc | ≡ lm/ft2 | = 10.763910417 lx |
lumen per square inch | lm/in2 | ≡ lm/in2 | ≈ 1550.0031 lx |
lux (SI unit) | lx | ≡ lm/m2 | = 1 lx = 1 lm/m2 |
phot (CGS unit) | ph | ≡ lm/cm2 | = 104 lx |
Radiation – source activity[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
becquerel (SI unit) | Bq | ≡ Number of disintegrations per second | = 1 Bq = 1/s |
curie | Ci | ≡ 3.7×1010 Bq[42] | = 3.7×1010 Bq |
rutherford (H) | rd | ≡ 1 MBq | = 106 Bq |
Although becquerel (Bq) and hertz (Hz) both ultimately refer to the same SI base unit (s−1), Hz is used only for periodic phenomena (i.e. repetitions at regular intervals), and Bq is only used for stochastic processes (i.e. at random intervals) associated with radioactivity.[43]
Radiation – exposure[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
roentgen | R | 1 R ≡ 2.58×10−4 C/kg[36] | = 2.58×10−4 C/kg |
The roentgen is not an SI unit and the NIST strongly discourages its continued use.[44]
Radiation – absorbed dose[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
gray (SI unit) | Gy | ≡ 1 J/kg = 1 m2/s2[45] | = 1 Gy |
rad | rad | ≡ 0.01 Gy[36] | = 0.01 Gy |
Radiation – equivalent dose[edit]
Name of unit | Symbol | Definition | Relation to SI units |
---|---|---|---|
Röntgen equivalent man | rem | ≡ 0.01 Sv | = 0.01 Sv |
sievert (SI unit) | Sv | ≡ 1 J/kg[43] | = 1 Sv |
Although the definitions for sievert (Sv) and gray (Gy) would seem to indicate that they measure the same quantities, this is not the case. The effect of receiving a certain dose of radiation (given as Gy) is variable and depends on many factors, thus a new unit was needed to denote the biological effectiveness of that dose on the body; this is known as the equivalent dose and is shown in Sv. The general relationship between absorbed dose and equivalent dose can be represented as
- H = Q · D
where H is the equivalent dose, D is the absorbed dose, and Q is a dimensionless quality factor. Thus, for any quantity of D measured in Gy, the numerical value for H measured in Sv may be different.[46]
See also[edit]
- Metric prefix (e.g. 'kilo-' prefix)
Notes and references[edit]
- ^Béla Bodó; Colin Jones (26 June 2013). Introduction to Soil Mechanics. John Wiley & Sons. pp. 9–. ISBN978-1-118-55388-6.
- ^'Identity property of multiplication'. Retrieved 2015-09-09.
- ^David V. Chadderton (2004). Building Services Engineering. Taylor & Francis. pp. 33–. ISBN978-0-415-31535-7.
- ^jobs (September 14, 2012). 'The astronomical unit gets fixed : Nature News & Comment'. Nature.com. doi:10.1038/nature.2012.11416. Retrieved August 31, 2013.
- ^'NIST Reference on Constants, Units, and Uncertainty.'(2010). National Institute of Standards and Technology. Retrieved October 17, 2014.
- ^ abcde'NIST - National Institute of Standards and Technology'. NIST.
- ^ abcdefghijklmnLide, D. (Ed.). (1990). Handbook of Chemistry and Physics (71st ed). Boca Raton, FL: CRC Press. Section 1.
- ^ abNational Bureau of Standards. (June 30, 1959). Refinement of values for the yard and the pound. Federal Register, viewed September 20, 2006 at National Geodetic Survey web site.
- ^'International Astronomical Union - IAU'. www.iau.org.
- ^Klein, Herbert Arthur.(1988). The Science of Measurement: a Historical Survey. Mineola, NY: Dover Publications 0-4862-5839-4.
- ^ abcdefThe International System of Units, Section 2.1 (8 ed.), Bureau International des Poids et Mesures, 2006, archived from the original on October 1, 2009, retrieved August 26, 2009
- ^International System of Units,Archived August 21, 2008, at the Wayback Machine 8th ed. (2006), Bureau International des Poids et Mesures, Section 4.1 Table 8.
- ^Cox, Arthur N., ed. (2000). Allen's Astrophysical Quantities (4th ed.). New York: AIP Press / Springer. Bibcode:2000asqu.book.....C. ISBN0387987460.
- ^Binney, James; Tremaine, Scott (2008). Galactic Dynamics (2nd ed.). Princeton, NJ: Princeton University Press. Bibcode:2008gady.book.....B. ISBN978-0-691-13026-2.
- ^P. Kenneth Seidelmann, Ed. (1992). Explanatory Supplement to the Astronomical Almanac. Sausalito, CA: University Science Books. p. 716 and s.v. parsec in Glossary.
- ^ abcWhitelaw, Ian. (2007). A Measure of All Things: The Story of Man and Measurement. New York: Macmillan 0-312-37026-1. p. 152.
- ^ abDe Vinne, Theodore Low (1900). The practice of typography: a treatise on the processes of type-making, the point system, the names, sizes, styles and prices of plain printing types 2nd ed. New York: The Century Co. p. 142–150.
- ^Pasko, Wesley Washington (1894). American dictionary of printing and bookmaking. (1894). New York: Howard Lockwood. p. 521.
- ^ abcdefghRowlett, Russ (2005), How Many? A Dictionary of Units of Measurement
- ^Thompson, A. and Taylor, B.N. (2008). Guide for the Use of the International System of Units (SI). National Institute of Standards and Technology Special Publication 811. p. 57.
- ^ abcdeUS Code of Federal Regulations, Title 21, Section 101.9, Paragraph (b)(5)(viii), archived from the original on August 13, 2009, retrieved August 29, 2009
- ^Barry N. Taylor, Ed.,NIST Special Publication 330: The International System of Units (SI) (2001 Edition), Washington: US Government Printing Office, 43,'The 12th Conference Generale des Poids et Mesures (CGPM)…declares that the word 'litre' may be employed as a special name for the cubic decimetre'.
- ^CODATA Value: atomic unit of mass. (2010). National Institute of Standards and Technology. Retrieved 29 May 2015.
- ^The Swiss Federal Office for Metrology gives Zentner on a German language web page 'Archived copy'. Archived from the original on 2006-09-28. Retrieved 2006-10-09.CS1 maint: Archived copy as title (link) and quintal on the English translation of that page 'Archived copy'. Archived from the original on 2001-03-09. Retrieved 2006-10-09.CS1 maint: Archived copy as title (link); the unit is marked 'spécifiquement suisse !'
- ^ abPedersen O. (1983). 'Glossary' in Coyne, G., Hoskin, M., and Pedersen, O. Gregorian Reform of the Calendar: Proceedings of the Vatican Conference to Commemorate its 400th Anniversary. Vatican Observatory. Available from Astrophysics Data System.
- ^Richards, E.G. (1998), Mapping Time, Oxford University Press, pp. 94–95, ISBN0-19-850413-6
- ^Steel, Duncan (2000), Marking Time, John Wiley & Sons, p. 46, ISBN0-471-29827-1
- ^'CODATA Value: Planck time'. physics.nist.gov. Retrieved 2018-06-20.
- ^ abRichards, E. G. (2013). 'Calendars' in S. E. Urban & P. K. Seidelmann, eds. Explanatory Supplement to the Astronomical Almanac. Mill Valley, CA: University Science Books.
- ^Richards, E. G. (2013). 'Calendars' in S. E. Urban & P. K. Seidelmann, eds. Explanatory Supplement to the Astronomical Almanac. Mill Valley, CA: University Science Books. p. 587.
- ^Tom Benson. (2010.) 'Mach Number' in Beginner's Guide to Aeronautics. NASA.
- ^CODATA Value: atomic unit of force. (2006). National Institute of Standards and Technology. Retrieved September 14, 2008.
- ^ abcdefghiComité International des Poids et Mesures, Resolution 2, 1946, retrieved August 26, 2009
- ^ abcdefghijklmnopBarry N. Taylor, (April 1995), Guide for the Use of the International System of Units (SI) (NIST Special Publication 811), Washington, DC: US Government Printing Office, pp. 57–68.
- ^Barry N. Taylor, (April 1995), Guide for the Use of the International System of Units (SI) (NIST Special Publication 811), Washington, DC: US Government Printing Office, p. 5.
- ^ abcdefgNIST Guide to SI Units, Appendix B.9, retrieved August 27, 2009
- ^International System of Units,Archived July 16, 2012, at the Wayback Machine 8th ed. (2006), Bureau International des Poids et Mesures, Section 4.1 Table 7.
- ^The NIST Reference on Constants, Units, and Uncertainty, 2006, retrieved August 26, 2009
- ^Robert G. Mortimer Physical chemistry,Academic Press, 2000 ISBN0-12-508345-9, page 677
- ^Standard for the Use of the International System of Units (SI): The Modern Metric System IEEE/ASTM SI 10-1997. (1997). New York and West Conshohocken, PA: Institute of Electrical and Electronics Engineers and American Society for Testing and Materials. Tables A.1 through A.5.
- ^The NIST Reference on Constants, Units, and Uncertainty, retrieved August 28, 2009
- ^Ambler Thompson & Barry N. Taylor. (2008). Guide for the Use of the International System of Units (SI). Special Publication 811. Gaithersburg, MD: National Institute of Standards and Technology. p. 10.
- ^ abThe International System of Units, Section 2.2.2., Table 3 (8 ed.), Bureau International des Poids et Mesures, 2006, archived from the original on June 18, 2007, retrieved August 27, 2009
- ^The NIST Guide to the SI (Special Publication 811), section 5.2, 2008, retrieved August 27, 2009
- ^Ambler Thompson & Barry N. Taylor. (2008). Guide for the Use of the International System of Units (SI). Special Publication 811. Gaithersburg, MD: National Institute of Standards and Technology. p. 5.
- ^Comité international des poids et mesures, 2002, Recommendation 2, retrieved August 27, 2009
- Notes
- ^The technical definition of tropical year is the period of time for the ecliptic longitude of the Sun to increase 360 degrees. (Urban & Seidelmann 2013, Glossary, s.v. year, tropical)
External links[edit]
Wikibooks has a book on the topic of: FHSST Physics Units:How to Change Units |
Wikivoyage has a travel guide for Metric and Imperial equivalents. |
- Statutory Instrument 1995 No. 1804Units of measurement regulations 1995 From legislation.gov.uk
- 'NIST: Fundamental physical constants — Non-SI units'(PDF).(35.7 KB)
- NIST Guide to SI Units Many conversion factors listed.
- Units of Measurement Software at Curlie
- Units of Measurement Online Conversion at Curlie
Last week, I obtained a requirement from purchasing team, my super users are creating material masters, but sometimes they enter wrong conversion factor in material master or they forget to enter one or more alternative unit of measures. We use many unit of measures as alternative unit of measure. As we know once we create purchase order with the conversion from material master, then if we change the conversion in material master, purchase order still remain old conversion, either we need to create a new purchase order or new line item.
My purchasing team told me to default these conversion factors and all alternative unit of measures as they want. I got experience of a new functionality in SAP system (sorry, if you already know this). I want to share it. It is really simple.
We can achieve this by using Unit of Measure Group. I’ve found hint of this in this help document Units of Measure – Material Master (LO-MD-MM) – SAP Library.
It is a configuration step; you can find this step SPRO-IMG-Logistics – General-Material Master-Settings for Key Fields-Define Units of Measure Groups. You can call the view V_006M from SE11 or SE16, these entries are stored in table T006M.
In this step, we need to assign a unit of measure group as per our defined alternative unit of measure and all conversion factors.
Go to this path and execute this, click on new entries:
You can see this above screen.
1. This is unit of measure group. You can use a specific code with 4 alpha-numeric character.
2. This is Alternative unit of measure. You need to give all alternative unit of measures which you want to assign in material master.
3. This is counter. It is numerator of the conversion factor.
4. This is Denominator. It is denominator of the conversion factor.
You need to use the counter and denominator as below:
Suppose your base unit of measure is PC and you want to use an alternative unit of measure as BAG. You conversion factor is 1 BAG = 200 PC, so you need to give alternative unit as BAG and Counter as 200 and Denominator as 1.
As per this rule, maintain all alternative unit of measures and it’s conversion as per your requirement. (Remember, you need to use only one unit group to specify these all alternative unit of measure and conversion into one, you can use multiple unit groups to use different alternative unit of measure and conversion factor. These all conversion factor will be calculated with base unit of measure.)
Save your entries.
Then go to create material. Maintain Base unit of measure as per your requirement in basic data 1 view. Now go to Additional Data – Unit of measure tab and open the field’s option as below:
You can find those all entries which you have created earlier. You can see the unit of measure group along with its assigned unit of measure.
Now just select your required unit of measure group. You can see after select the unit of measure group, system will fetch all those alternative unit of measures and conversion factors immediately which is assigned with this unit of measure group as below:
Note: Do not select same group second time, if you will select the same group again then these all entries will be fetched again. If you think you have selected wrong group, then you need to leave this screen (transaction) and you need to do it again from transaction MM01 or you can delete this manually one by one. Then again, you can select another unit of measure group.
Now just continue to next screen and finish your work.
If needed, then you can change the conversion or alternative unit of measure from the same IMG path.
Remember, after change the conversion in img path, system won’t change conversion in material master automatically. You need to change it manually or you can delete these conversions manually and then call the unit of measure group again to fetch the new alternative unit of measure along with conversion.