Physics, asked by santoshnitnaware98, 2 months ago

physical quantities ,their formulas and their​

Answers

Answered by llDishantll
2

physical units Units used in measuring physical quantities. For example, the kilogram unit of mass is defined as the mass of a specified block of platinum. ... They include Imperial units (foot, pound, second), CGS units (centimetre, gram, second), and MKS units (metre, kilogram, second.

Answered by AymanBlazer
1

Quantity Definition Formula Units Dimensions

Basic Mechanical Length or Distance fundamental d m (meter) L (Length)

Time fundamental t s (second) T (Time)

Mass fundamental m kg (kilogram) M (Mass)

Area distance2 A = d2 m2 L2

Volume distance3 V = d3 m3 L3

Density mass / volume d = m/V kg/m3 M/L3

Velocity distance / time v = d/t m/s

c (speed of light) L/T

Acceleration velocity / time a = v/t m/s2 L/T2

Momentum mass × velocity p = m·v kg·m/s ML/T

Force

 Weight mass × acceleration

mass × acceleration of gravity F = m·a

W = m·g N (newton) = kg·m/s2 ML/T2

Pressure or Stress force / area p = F/A Pa (pascal) = N/m2 = kg/(m·s2) M/LT2

Energy or Work

 Kinetic Energy

 Potential Energy force × distance

mass × velocity2 / 2

mass × acceleration of gravity × height E = F·d

KE = m·v2/2

PE = m·g·h J (joule) = N·m = kg·m2/s2 ML2/T2

Power energy / time P = E/t W (watt) = J/s = kg·m2/s3 ML2/T3

Impulse force × time I = F·t N·s = kg·m/s ML/T

Action energy × time

momentum × distance S = E·t

S = p·d J·s = kg·m2/s

h (quantum of action) ML2/T

Rotational Mechanical Angle fundamental θ ° (degree), rad (radian), rev

360° = 2π rad = 1 rev dimensionless

Cycles fundamental n cyc (cycles) dimensionless

Frequency cycles / time f = n/t Hz (hertz) = cyc/s = 1/s 1/T

Angular Velocity angle / time ω = θ/t rad/s = 1/s 1/T

Angular Acceleration angular velocity / time α = ω/t rad/s2 = 1/s2 1/T2

Moment of Inertia mass × radius2 I = m·r2 kg·m2 ML2

Angular Momentum radius × momentum

moment of inertia × angular velocity L = r·p

L = I·ω J·s = kg·m2/s

ћ (quantum of angular momentum) ML2/T

Torque or Moment radius × force

moment of inertia × angular acceleration τ = r·F

τ = I·α N·m = kg·m2/s2 ML2/T2

Thermal Temperature fundamental T °C (celsius), K (kelvin) K (Temp.)

Heat heat energy Q J (joule) = kg·m2/s2 ML2/T2

Entropy heat / temperature S = Q/T J/K ML2/T2K

Electromagnetic Electric Charge +/- fundamental q C (coulomb)

e (elementary charge) Q (Charge)

Current charge / time i = q/t A (amp) = C/s Q/T

Voltage or Potential energy / charge V = E/q V (volt) = J/C ML2/QT2

Resistance voltage / current R = V/i Ω (ohm) = V/A ML2/Q2T

Capacitance charge / voltage C = q/V F (farad) = C/V Q2T2/ML2

Inductance voltage / (current / time) L = V/(i/t) H (henry) = V·s/A ML2/Q2

Electric Field voltage / distance

force / charge E = V/d

E = F/q V/m = N/C ML/QT2

Electric Flux electric field × area ΦE = E·A V·m = N·m2/C ML3/QT2

Magnetic Field force / (charge × velocity) B = F/(q·v) T (tesla) = Wb/m2 = N·s/(C·m) M/QT

Magnetic Flux magnetic field × area ΦM = B·A Wb (weber) = V·s = J·s/C ML2/QT

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