Physics

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Last updated 4:11 PM on 10/1/26
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24 Terms

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Density Equation and Unit

ρ=m/v (g/m³ or kg/m³)

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Weight Equation and Unit

w=mg (N)

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Constant Speed Equation and Unit

v=d/t (m/s)

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Acceleration Equation and Unit

a=(v-u)/t (m/s²)

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Hooke’s Law equation and Unit

F = kx N (Newtons)

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Newton’s 2nd law

F = ma N (Newtons)

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Momentum Equation and Unit

p = mv kg·m/s (kilogram meters per second)

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Hooke's Law

A physics law given by the equation F=kxF = kx with SI unit Newtons (N\text{N}), where kk is the spring constant (N/m\text{N/m}) and xx is the displacement (m\text{m}).

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Newton's 2nd Law

A fundamental motion equation defined by F=maF = ma, measured in Newtons (N\text{N}).

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Impulse

The change in momentum calculated as J=FΔt=Δp=mv−muJ = F\Delta t = \Delta p = mv - mu, measured in N⋅s\text{N}\cdot\text{s} or kg⋅m/s\text{kg}\cdot\text{m/s}, where a longer contact time means a smaller force for the same change.

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Moment of Force (Torque)

The rotational force represented as τ=Fr\tau = Fr, measured in Newton meters (N⋅m\text{N}\cdot\text{m}), where FF is force (N\text{N}) and rr is the perpendicular distance from the pivot (m\text{m}).

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Kinetic Energy

The energy of an object due to its motion, calculated as Ek=12mv2E_k = \frac{1}{2}mv^2, measured in Joules (J\text{J}).

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Gravitational Potential Energy

The energy stored in an object due to its height, given by Ep=mghE_p = mgh, measured in Joules (J\text{J}).

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Work Done

The energy transferred when a force acts over a distance, expressed as W=FdW=Fd measured in Joules (J\text{J}).

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Efficiency

A measure of energy conservation calculated as η=(useful energy outtotal energy in)×100%\eta = \left(\frac{\text{useful energy out}}{\text{total energy in}}\right) \times 100\% or expressed as a dimensionless decimal between 00 and 11.

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Power

The rate of doing work or transferring energy, defined by P=WtP = \frac{W}{t} (or P=EtP = \frac{E}{t}), measured in Watts (W\text{W}).

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Pressure on a Surface

The force exerted per unit area on a surface, calculated as P=FAP = \frac{F}{A}, measured in Pascals (Pa\text{Pa}).

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Pressure in a Liquid

The pressure at a depth hh in a liquid, given by P=ρghP = \rho g h, measured in Pascals (Pa\text{Pa}), where ρ\rho is density (kg/m3\text{kg/m}^3), gg is gravitational field strength (9.81 m/s29.81\,m/s^2), and hh is depth (m\text{m}).

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Pressure in a Gas

The force per unit area exerted by gas molecules, expressed as P=FAP = \frac{F}{A} or given by the ideal gas law PV=nRTPV = nRT, measured in Pascals (Pa\text{Pa}).

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Thermal Energy Required

The thermal energy needed to change temperature, calculated as Q=mcΔTQ = mc\Delta T, measured in Joules (J\text{J}), where mm is mass (kg\text{kg}), cc is specific heat capacity (J/(kg⋅K)\text{J/(kg}\cdot\text{K)}), and ΔT\Delta T is temperature change (K\text{K}).

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Wave Equation

The relationship defining wave motion, v=fλv = f\lambda, in meters per second (m/s\text{m/s}), where vv is wave speed (m/s\text{m/s}), ff is frequency (Hz\text{Hz}), and λ\lambda is wavelength (m\text{m}).

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Refractive Index

A dimensionless ratio representing optical density, calculated as n=sin⁡isin⁡rn=\frac{\sin i}{\sin r}

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Critical Angle

The angle at which total internal reflection occurs, calculated via sin⁡(θc)=n2n1\sin(\theta_c) = \frac{n_2}{n_1} (in degrees or radians), where n1n_1 is the denser medium and n2n_2 is the less dense medium.

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Frequency

The number of oscillations per second given by f=1Tf = \frac{1}{T}, measured in Hertz (Hz\text{Hz}), where TT is the period (s\text{s}), representing the time for one complete oscillation.