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Engineering

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Engineering formulas

202 results. Open any card and leave one value empty to calculate it.

Physics

Electrical Field due to Magnetic Field

Physics

\[e = - ( ( ( LdI ) ) / ( ( dt ) ) )\]
Engineering
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Chemistry

Elevation Constant

Chemistry

\[( K_b ) = ( ( ( R \cdot ( T_b ) ^ 2 ) ) / ( ( 1000 \cdot ( L_vap ) ) ) )\]
Engineering
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Chemistry

Elevation in Boiling Point

Chemistry

\[( T_b ) = i \cdot ( k_b ) \cdot m\]
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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Chemistry

Enthalpy

Chemistry

\[H = U + PV\]
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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Chemistry

Face Centered Cubic (FCC)

Chemistry

\[r = ( ( 1 ) / ( ( 2 \cdot 2 ) ) ) \cdot a\]
Engineering
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Physics

Faraday’s First Law

Physics

\[e = -\frac{d \cdot \phi}{dt}\]
Engineering
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Chemistry

Faraday’s Law of Electrolysis

Chemistry

\[w = zit\]
Engineering
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Chemistry

First Law of Thermodynamics

Chemistry

\[\Delta_{Q} = \Delta_{U} + \Delta_{W}\]
Engineering
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Chemistry

Fluid Pressure

Chemistry

\[P = \rho \cdot gh\]
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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Chemistry

Freezing Constant

Chemistry

\[( K_f ) = ( ( ( R \cdot ( T_f ) ^ 2 ) ) / ( ( 1000 \cdot ( L_fus ) ) ) )\]
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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Chemistry

Gas constant

Chemistry

\[R = ( C_p ) - ( C_v )\]
Engineering
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