Find a formula. Solve any missing value.

Electronics Engineering

Colpits Oscillator frequency

Electronics Engineering

\[f = \frac{1}{2 \cdot \pi \cdot \sqrt{L \cdot \frac{C_{1} \cdot C_{2}}{C_{1} + C_{2}}}}\]

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Common Emitter Current IC

Electronics Engineering

\[I_{C} = \left(1 + \beta\right) \cdot I_{Co} + \beta \cdot I_{B}\]

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Compensating conductor per pole

Electrical Engineering

\[\frac{N_{cw}}{pole} = \frac{z}{2 \cdot AP} \cdot \frac{pole \cdot arc}{pole_{pitch}}\]

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Component of tooth forces in helical gear

Mechanical Engineering

\[P_{t} = \frac{2 \cdot M_{t}}{d_{p}}\]

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Compound Shaft-Parallel Connection

Mechanical Engineering

\[T = \theta_{1}\]

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Compound Shaft-Series connection

Mechanical Engineering

\[\theta = T_{1}\]

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Compression Ratio in vapor compression cycle

Mechanical Engineering

\[( C ) = ( ( ( ( p_2 ) ) ) / ( ( ( p_1 ) ) ) )\]

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Condition for min voltage regulation

Electrical Engineering

\[\cos\left(\theta + \phi\right) = -\frac{I_{a} \cdot Z_{s}}{2 \cdot V}\]

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Condition for resistance to show no inductive effect

Electronics Engineering

\[C \cdot R ^ ( 2 ) = L\]

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Conductance due to carrier charge

Electronics Engineering

\[g = conductance\]

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Conductivity for electrons

Electronics Engineering

\[\mu = \sigma \cdot R_{H}\]

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Conductivity for Holes

Electronics Engineering

\[\sigma = \rho \cdot \mu\]

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Conductivity in Metals

Electronics Engineering

\[\sigma = n \cdot q \cdot \mu_{n}\]

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Conductivity in n-type Extrinsic Semi-conductor

Electronics Engineering

\[\sigma = N_{D} \cdot q \cdot \mu_{n}\]

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Conductivity in p-type Extrinsic Semi-conductor

Electronics Engineering

\[\sigma = N_{A} \cdot q \cdot \mu_{p}\]

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Conductivity in Semiconductor

Electronics Engineering

\[\sigma = n \cdot q \cdot \mu_{n} + p \cdot q \cdot \mu_{P}\]

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Conductor Current in Lap winding

Electrical Engineering

\[I_{C} = \frac{I_{a}}{A}\]

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Conductor Current in wave winding

Electrical Engineering

\[I_{C} = \frac{I_{a}}{A}\]

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Controlling torque in D’Arsonval Galvanometer

Electronics Engineering

\[T_{c} = K \cdot \theta_{f}\]

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Conversion from CB to CE

Electronics Engineering

\[h_{ib} = \frac{h_{ie}}{1 + h_{fe}}\]

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Conversion from CC to CE

Electronics Engineering

\[h_fc = - ( 1 + h_fe )\]

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Copper losses in series motor

Electrical Engineering

\[P_c = Copper \cdot losses\]

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CPU Time on Machine

Computer Science

\[CPU_{time\_on\_machine\_1} = \frac{CPU_{clock\_cycles\_of\_the\_program}}{Clock_{rate\_for\_machine1}}\]

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Critical angle and friction angle

Civil Engineering

\[\theta_{c} = \frac{\pi}{4} + \frac{\phi}{2}\]

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