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GATE

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GATE formulas

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Computer Science

Average Latency

Computer Science

\[Average_{Latency} = \frac{1}{2} \cdot of_{the\_worst\_case\_seek\_time}\]
GATE
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Electrical Engineering

Average load

Electrical Engineering

\[Average_{load} = \frac{Energy_{consumed\_in\_a\_given\_period}}{Hours_{in\_that\_time\_period}}\]
GATE
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Computer Science

Average Memory Access Time

Computer Science

\[Average_Memory_Access_Time = Hit_time + Miss_Rate \cdot Miss_Panelty\]
GATE
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Electrical Engineering

Average RRRV

Electrical Engineering

\[RRRV = ( ( 2 \cdot V_r ) / ( \pi \cdot sqrt ( LC ) ) )\]
GATE
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Computer Science

Average Seek Time

Computer Science

\[Average_{seek\_time} = \frac{1}{2} \cdot of_{the\_worst\_case\_seek\_time}\]
GATE
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Mechanical Engineering

Axial flexibility

Mechanical Engineering

\[\frac{L}{EA} = Axial_{flexibility}\]
GATE
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Mechanical Engineering

Axial load or thrust in cone clutch

Mechanical Engineering

\[w_{n} = \frac{w}{\sin\left(\alpha\right)}\]
GATE
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Mechanical Engineering

Axial pitch for helical gear

Mechanical Engineering

\[P_{a} = \frac{P}{tan}\]
GATE
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Mechanical Engineering

Axial stiffness

Mechanical Engineering

\[\frac{EA}{L} = Axial_{flexibility}\]
GATE
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Electrical Engineering

Back Pitch in Lap winding

Electrical Engineering

\[Y_b = U \cdot Y_c \cdot s\]
GATE
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Electronics Engineering

Bandwidth efficiency

Electronics Engineering

\[S = \frac{R_{b}}{B \cdot W}\]
GATE
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Electronics Engineering

Bandwidth of Mary FSK

Electronics Engineering

\[FSK = \frac{M}{2 \cdot T_{s}}\]
GATE
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Electronics Engineering

Bandwidth of Mary PSK

Electronics Engineering

\[PSK = \frac{2}{T_{s}}\]
GATE
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Computer Science

Baud rate per second in the signal

Computer Science

\[Baud_rate = 2 \cdot Bit - rate\]
GATE
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Mechanical Engineering

Beam strength of helical gear

Mechanical Engineering

\[S_{b} = m_{n} \cdot b \cdot \sigma_{b} \cdot Y\]
GATE
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Mechanical Engineering

Beam with eccentric point load

Mechanical Engineering

\[\delta = \frac{w \cdot {a}^{3} \cdot {b}^{3}}{3 \cdot EI \cdot {L}^{3}}\]
GATE
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Mechanical Engineering

Beam with point load at centre

Mechanical Engineering

\[\delta = \frac{w \cdot {L}^{3}}{192 \cdot EI}\]
GATE
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Mechanical Engineering

Beam with uniformly distributed load

Mechanical Engineering

\[\delta = \frac{w \cdot {L}^{4}}{384 \cdot EI}\]
GATE
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Mechanical Engineering

Bend Allowance

Mechanical Engineering

\[Bend_{Allowance} = \theta \cdot \left(R + K \cdot t\right)\]
GATE
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Mechanical Engineering

Bending Stress

Mechanical Engineering

\[\sigma_{b} = \frac{My}{I}\]
GATE
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Mechanical Engineering

Boundary layer thickness

Mechanical Engineering

\[\delta = \frac{0.37 \cdot x}{{Re_{x}}^{\frac{1}{5}}}\]
GATE
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Civil Engineering

Boussinesq's Theory

Civil Engineering

\[\sigma_{zmax} = 0.4775 \cdot \frac{Q}{{r}^{2}}\]
GATE
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Mechanical Engineering

Brake Thermal Efficiency

Mechanical Engineering

\[\eta_{Brake} = \frac{Brake_{Power}}{Energy_{in\_fuel\_per\_second}}\]
GATE
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Mechanical Engineering

Braking Force on The Drum

Mechanical Engineering

\[Braking_force_on_the_drum = ( T_1 - T_2 )\]
GATE
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