Physics, asked by majidaashraf970, 1 month ago

Mass of a substaplease 8nce is the measure of the quantity of matter contained in it. Mass per unit volume of a substance is referred to as its density. c) Write two other examples for derived units? ​

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Answered by nyasha10oct
0

Explanation:

SI base units

The SI is founded on seven SI base units for seven base quantities assumed to be mutually independent, as given in Table 1.

Table 1.  SI base unitsSI base unitBase quantityNameSymbollengthmetermmasskilogram      kgtimesecondselectric currentampereAthermodynamic temperature      kelvinKamount of substancemolemolluminous intensitycandelacd

For detailed information on the SI base units, see Definitions of the SI base units and their Historical context.

SI derived units

Other quantities, called derived quantities, are defined in terms of the seven base quantities via a system of quantity equations. The SI derived units for these derived quantities are obtained from these equations and the seven SI base units. Examples of such SI derived units are given in Table 2, where it should be noted that the symbol 1 for quantities of dimension 1 such as mass fraction is generally omitted.

Table 2.  Examples of SI derived unitsSI derived unitDerived quantityNameSymbolareasquare meterm2volumecubic meterm3speed, velocitymeter per secondm/saccelerationmeter per second squared  m/s2wave numberreciprocal meterm-1mass densitykilogram per cubic meterkg/m3specific volumecubic meter per kilogramm3/kgcurrent densityampere per square meterA/m2magnetic field strength  ampere per meterA/mamount-of-substance concentrationmole per cubic metermol/m3luminancecandela per square metercd/m2mass fractionkilogram per kilogram, which may be represented by the number 1kg/kg = 1

 

For ease of understanding and convenience, 22 SI derived units have been given special names and symbols, as shown in Table 3.

Table 3.  SI derived units with special names and symbolsSI derived unitDerived quantityNameSymbol  Expression  

in terms of  

other SI unitsExpression

in terms of

SI base unitsplane angleradian (a)rad  -m·m-1 = 1 (b)solid anglesteradian (a)sr (c)  -m2·m-2 = 1 (b)frequencyhertzHz  -s-1forcenewtonN  -m·kg·s-2pressure, stresspascalPaN/m2m-1·kg·s-2energy, work, quantity of heat  jouleJN·mm2·kg·s-2power, radiant fluxwattWJ/sm2·kg·s-3electric charge, quantity of electricitycoulombC  -s·Aelectric potential difference,

electromotive forcevoltVW/Am2·kg·s-3·A-1capacitancefaradFC/Vm-2·kg-1·s4·A2electric resistanceohmV/Am2·kg·s-3·A-2electric conductancesiemensSA/Vm-2·kg-1·s3·A2magnetic fluxweberWbV·sm2·kg·s-2·A-1magnetic flux densityteslaTWb/m2kg·s-2·A-1inductancehenryHWb/Am2·kg·s-2·A-2Celsius temperaturedegree Celsius°C  -Kluminous fluxlumenlmcd·sr (c)m2·m-2·cd = cdilluminanceluxlxlm/m2m2·m-4·cd = m-2·cdactivity (of a radionuclide)becquerelBq  -s-1absorbed dose, specific energy (imparted), kermagrayGyJ/kgm2·s-2dose equivalent (d)sievertSvJ/kgm2·s-2catalytic activitykatalkats-1·mol

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