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Engineering formulas
202 results. Open any card and leave one value empty to calculate it.
Mathematics
2D-Distance Formula
Mathematics
\[d = sqrt ( ( ( ( ( x_1 ) - ( x_2 ) ) ) ^ 2 ) + ( ( ( ( y_1 ) - ( y_2 ) ) ) ^ 2 ) )\]
Engineering
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Mathematics
3D Distance
Mathematics
\[d = sqrt ( ( ( ( ( x_1 ) - ( x_2 ) ) ) ^ 2 ) + ( ( ( ( y_1 ) - ( y_2 ) ) ) ^ 2 ) + ( ( ( ( z_1 ) - ( z_2 ) ) ) ^ 2 ) )\]
Engineering
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Physics
Ampere's Law
Physics
\[\phi = B \cdot dl\]
Engineering
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Physics
Angle of Deviation
Physics
\[\delta = i - r\]
Engineering
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Physics
Angular Momentum
Physics
\[L = I \cdot \omega\]
Engineering
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Physics
Apparent Depth
Physics
\[d_{prime} = \frac{d}{\mu}\]
Engineering
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Mathematics
Area of the triangle
Mathematics
\[\Delta = \frac{1}{2} \cdot bh\]
Engineering
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Physics
Areal Velocity
Physics
\[( A_v ) = ( ( ( Area ) ) / ( ( Time ) ) )\]
Engineering
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Mathematics
Arithmetic Mean
Mathematics
\[AM = ( ( ( a + b ) ) / ( 2 ) )\]
Engineering
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Chemistry
Atomic Density
Chemistry
\[d = ( ( Z ) / ( ( ( N_A ) ) ) ) \cdot ( ( ( ( M ) / ( ( ( a ^ 3 ) ) ) ) ) )\]
Engineering
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Physics
Banking Road Without Friction
Physics
\[\tan\left(\theta\right) = \frac{{v}^{2}}{rg}\]
Engineering
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Chemistry
Body Centered Cubic (BCC)
Chemistry
\[r = ( ( ( 3 ) ) / ( 4 ) ) \cdot a\]
Engineering
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Physics
Bohr's Model
Physics
\[v_{n} = \frac{Z}{n} \cdot v_{0}\]
Engineering
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Chemistry
Boyle's Law
Chemistry
\[( P_1 ) \cdot ( V_1 ) = ( P_2 ) \cdot ( V_2 )\]
Engineering
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Physics
Capacitance
Physics
\[Q = CV\]
Engineering
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Physics
Capacitance Energy
Physics
\[E = ( ( ( QV ) ) / ( 2 ) )\]
Engineering
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Physics
Capacitive Reactance
Physics
\[X_{C} = \frac{1}{\omega \cdot C}\]
Engineering
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Physics
Centripetal Acceleration
Physics
\[( a_r ) = ( ( ( ( v ^ 2 ) ) ) / ( r ) )\]
Engineering
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Physics
Centripetal Force
Physics
\[F = ( ( ( m \cdot ( v ^ 2 ) ) ) / ( r ) )\]
Engineering
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Mathematics
Centroid
Mathematics
\[G_{a} = \frac{2 \cdot \Delta}{3 \cdot a}\]
Engineering
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Physics
Charged Particle in Magnetic Field
Physics
\[F = q \cdot ( v \cdot B )\]
Engineering
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Physics
Charging Inductance
Physics
\[\tau = \frac{L}{R}\]
Engineering
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Physics
Charging of Capacitor
Physics
\[\tau = CR\]
Engineering
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Chemistry
Charles’s Law
Chemistry
\[( ( ( ( V_1 ) ) ) / ( ( ( T_1 ) ) ) ) = ( ( ( ( V_2 ) ) ) / ( ( ( T_2 ) ) ) )\]
Engineering
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