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Physics formulas
135 results. Open any card and leave one value empty to calculate it.
Physics
Electric Current
Physics
\[Q = It\]
Engineering
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Physics
Electric Energy
Physics
\[P = VIt\]
Engineering
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Physics
Electric Field
Physics
\[E = \frac{F}{q}\]
Engineering
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Physics
Electric Potential
Physics
\[E = \frac{V}{d}\]
Engineering
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Physics
Electric Power
Physics
\[P = VI\]
Engineering
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Physics
Electrical Field due to Magnetic Field
Physics
\[e = - ( ( ( LdI ) ) / ( ( dt ) ) )\]
Engineering
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Physics
Emissivity
Physics
\[a = 1 - r - t\]
Engineering
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Physics
Energy and Momentum
Physics
\[K = ( ( ( ( p ^ 2 ) ) ) / ( ( 2 \cdot m ) ) )\]
Engineering
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Physics
Energy Density
Physics
\[E = \frac{1}{2} \cdot \epsilon \cdot {E}^{2}\]
Engineering
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Physics
Equations of Rotation motion
Physics
\[\omega = \omega_{0} + \alpha \cdot t\]
Engineering
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Physics
Equivalent Capacitance
Physics
\[\frac{1}{C} = \frac{1}{C_{1}} + \frac{1}{C_{2}} + \frac{1}{C_{3}}\]
Engineering
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Physics
Equivalent Resistance
Physics
\[R = ( R_1 ) + ( R_2 ) + ( R_3 )\]
Engineering
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Physics
Equivalent Spring Constant
Physics
\[( ( 1 ) / ( ( ( k_eq ) ) ) ) = ( ( 1 ) / ( ( ( k_1 ) ) ) ) + ( ( 1 ) / ( ( ( k_2 ) ) ) ) + ( ( 1 ) / ( ( ( k_3 ) ) ) )\]
Engineering
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Physics
Excess Pressure
Physics
\[\Delta_{P} = \frac{2 \cdot T}{R}\]
Engineering
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Physics
Faraday’s First Law
Physics
\[e = -\frac{d \cdot \phi}{dt}\]
Engineering
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Physics
Fluid-Horizontal Motion
Physics
\[\tan\left(\theta\right) = \frac{a_{0}}{g}\]
Engineering
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Physics
Fluid-Rotating
Physics
\[h = \frac{{\omega}^{2} \cdot {r}^{2}}{2 \cdot g}\]
Engineering
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Physics
Force
Physics
\[F = ma\]
Engineering
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Physics
Frequency
Physics
\[T = \frac{1}{f}\]
Engineering
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Physics
Friction Force
Physics
\[F = \mu \cdot N\]
Engineering
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Physics
Gauss Law
Physics
\[q_{net} = \phi \cdot dS\]
Engineering
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Physics
Gravitation Energy
Physics
\[U = - ( ( ( G \cdot ( M_e ) \cdot m ) ) / ( r ) )\]
Engineering
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Physics
Gravitation field
Physics
\[F = ( ( ( GM ) ) / ( ( ( r ^ 2 ) ) ) )\]
Engineering
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Physics
Gravitation Force
Physics
\[F = ( ( ( G \cdot ( m_1 ) \cdot ( m_2 ) ) ) / ( ( ( r ^ 2 ) ) ) )\]
Engineering
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