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Derived Quantities and Derived Units

Derived quantities:

The physical quantities other than fundamental quantities which depend on one or more fundamental quantities for their measurements are called derived quantities.



Examples of derived quantities:

force, pressure, density, speed, volume, etc.



Derived units:

The units of derived quantities which depend on fundamental units for their measurements are called derived units.



Examples of derived units:

newton, kg/m3, m/s, etc.



Derived Quantities with SI Units and Symbols
Dervied Quantity Formula Formula Short SIU
Area Area = Length2 A = L2 m2
Volume Volume = Length3 A = L3 m3
Density Density = mass / volume ρ = m / V kg/m3
Velocity Velocity = distance / time v = s / t m/s
Acceleration Acceleration = distance / time2 a = s / t2 m/s2
Gravitational acceleration Gravitational acceleration = acceleration g = a m/s2
Momentum Momentum = mass x velocity p = mv kg.m/s
Force Force = mass x acceleration f = ma N (newton)
Impulse Impulse = force x time J = ft N.s
Work Work = force x distance W = fs J (joule)
Kinetic Energy KE = (1/2) x mass x velocity2 KE = (1/2) mv2 J (joule)
Gravitational Potential Energy U = mass x g x height U = mgh J (joule)
Work Work = energy Work = energy J (joule)
Power Power = work / time Power = W/t W (watt)
Pressure Pressure = force / area P = f / A Pa (pascal)
Weight Weight = force Weight = force N (newton)
Weight Weight = mass x g W = mg N (newton)
Temperature Gradient TG = temperature / distance TG = dθ/dx K/m
Heat Heat = Work = Energy Q = W = U J (joule)
Electric Current current = charge / time I = q / t A (ampere)
Electric Charge Charge = current x time q = It C (coulomb)
Electric Field Intensity E = force / charge E = f / q N/C
Electric Potential EP = Electric field intensity x distance V = Es V (volt)
Work Work = charge x potential W = qV J (joule)
Resistance Resistance = voltage / current R = V / I Ω (ohm)
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