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GATE

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GATE formulas

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

Civil Engineering

Relation between e, w, G and S

Civil Engineering

\[Se = W \cdot G\]
GATE
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Civil Engineering

Relation between γd and γ

Civil Engineering

\[\gamma_{d} = \frac{\gamma}{1 + w}\]
GATE
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Mechanical Engineering

Relation between σ,τ and ρ

Mechanical Engineering

\[\alpha + \rho + \tau = 1\]
GATE
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Mechanical Engineering

Relation in Voltage and Arc Length

Mechanical Engineering

\[V = A + B \cdot I\]
GATE
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Mechanical Engineering

Relationship between E, G, K and µ

Mechanical Engineering

\[E = 2 \cdot G \cdot \left(1 + \mu\right)\]
GATE
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Mechanical Engineering

Relative density or specific gravity

Mechanical Engineering

\[R \cdot D = \frac{Density_{of\_body}}{Density_{of\_water}}\]
GATE
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Electronics Engineering

Relative static error

Electronics Engineering

\[varepsilon_{r} = \frac{\delta \cdot A}{A_{t}}\]
GATE
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Electrical Engineering

Reserve Capacity

Electrical Engineering

\[Reserve_Capacity = Plant_capacity - max_demand\]
GATE
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Computer Science

Residual Error Rate

Computer Science

\[Residual_{Error\_Rate} = \frac{Number_{of\_lost\_or\_garbled\_messages}}{Total_{message\_Sent}}\]
GATE
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Electrical Engineering

Resistance drops on both sides of the t/f

Electrical Engineering

\[\frac{I_{1} \cdot R_{01}}{E_{1}} = \frac{I_{2} \cdot R_{02}}{E_{2}}\]
GATE
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Electronics Engineering

Resistance due to Compression of wire

Electronics Engineering

\[R_prime = ( ( R ) / ( n ^ ( 2 ) ) )\]
GATE
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Electronics Engineering

Resistance due to extension of wire

Electronics Engineering

\[R_prime = n ^ ( 2 ) \cdot R\]
GATE
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Electronics Engineering

Resistance for damping in D’Arsonval Galvanometer

Electronics Engineering

\[R = ( ( G ^ ( 2 ) ) / ( 2 \cdot sqrt ( K \cdot J ) ) )\]
GATE
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Electronics Engineering

Resistance in parallel

Electronics Engineering

\[R_{e} \cdot q = \frac{1}{\frac{1}{R_{1}} + \frac{1}{R_{2}} + \frac{1}{R_{3}}}\]
GATE
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Electronics Engineering

Resistance in series

Electronics Engineering

\[R_e \cdot q = R_1 + R_2 + R_3\]
GATE
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Electronics Engineering

Resistance independent of frequency

Electronics Engineering

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

Resistance referring to primary

Electrical Engineering

\[R_01 = ( ( W_SC ) / ( I_SC ^ ( 2 ) ) )\]
GATE
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Electrical Engineering

Resistance required for no transient oscillations

Electrical Engineering

\[R = 0.5 \cdot \sqrt{\frac{L}{C}}\]
GATE
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Electronics Engineering

Resolution of Digital Meter

Electronics Engineering

\[R = ( ( 1 ) / ( 10 ^ ( n ) ) )\]
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Civil Engineering

Resultant earth pressure at base

Civil Engineering

\[P_p - P_a = ( 4 \cdot c - q )\]
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Electrical Engineering

Resulting electric power produced

Electrical Engineering

\[P_conv = E_A \cdot I_A\]
GATE
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Mechanical Engineering

Reynold Number (Re)

Mechanical Engineering

\[Re = \frac{Inertia_{force}}{Viscous_{force}}\]
GATE
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Computer Science

Risk estimation in software

Computer Science

\[( P ) = ( R ) \cdot ( S )\]
GATE
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Mechanical Engineering

Rolling Reduction (Draft)

Mechanical Engineering

\[Max_{Draft} \cdot \Delta_{h} = {\mu}^{2} \cdot R\]
GATE
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