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Exam Elite Formula Platform

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

Mechanical Engineering

Thermal Resistance-Series Combination

Mechanical Engineering

\[R_a \cdot q = R_1 + R_2 + R_3\]
GATE
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Mechanical Engineering

Thermal Stresses in Taper Bars

Mechanical Engineering

\[Stress = \alpha \cdot L \cdot \Delta \cdot T\]
GATE
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Civil Engineering

Threshold odour number (TON)

Civil Engineering

\[T_{O\_N} = \frac{Final_{volume\_at\_which\_odour\_is\_hardly\_det\_ectable}}{Sample_{volume}}\]
GATE
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Computer Science

Throughput Calculations

Computer Science

\[Throughput = Channel_Utilization \cdot Channel_Bandwidth\]
GATE
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Computer Science

Throughput of Pipeline

Computer Science

\[Throughput_{of\_pipeline} = \frac{Total_{number\_of\_tasks\_to\_perform}}{Total_{time\_to\_perform\_the\_task\_with\_Pipeline}}\]
GATE
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Electrical Engineering

Tidal power

Electrical Engineering

\[P = \frac{\rho \cdot {gh}^{2} \cdot A}{T}\]
GATE
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Computer Science

Time Complexity

Computer Science

\[Time_complexity = log ( log \cdot n )\]
GATE
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Civil Engineering

Time of horizontal flow, or Detention time

Civil Engineering

\[t = \frac{B \cdot L \cdot H}{Q}\]
GATE
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Physics

Time Period of Compound Pendulum

Physics

\[T = 2 \cdot \pi \cdot sqrt ( ( ( I ) / ( ( mgl ) ) ) )\]
Engineering
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Physics

Time Period of Simple Pendulum

Physics

\[T = 2 \cdot \pi \cdot \sqrt{\frac{l}{g}}\]
Engineering
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Physics

Time Period of Torsional Pendulum

Physics

\[T = 2 \cdot \pi \cdot \sqrt{\frac{I}{C}}\]
Engineering
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Mechanical Engineering

Time t in Purchase Model with Shortage

Mechanical Engineering

\[t = \frac{Q}{D}\]
GATE
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Mechanical Engineering

Time t1 in Manufacturing Model with Shortfall

Mechanical Engineering

\[t = \frac{Q}{D}\]
GATE
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Mechanical Engineering

Time t1 in Purchase Model with Shortage

Mechanical Engineering

\[t_{1} = \frac{Q_{1}}{D}\]
GATE
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Mechanical Engineering

Time t1 Manufacturing Model Without Shortage

Mechanical Engineering

\[t_{1} = \frac{Q_{star}}{K}\]
GATE
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Mechanical Engineering

Time t2 in Manufacturing Model with Shortfall

Mechanical Engineering

\[t_{2} = \frac{Q_{1}}{D}\]
GATE
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Mechanical Engineering

Time t2 in Purchase Model with Shortage

Mechanical Engineering

\[t_{2} = \frac{Q_{2}}{D}\]
GATE
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Mechanical Engineering

Time t3 in Manufacturing Model with Shortfall

Mechanical Engineering

\[t_{3} = \frac{Q_{3}}{D}\]
GATE
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Electrical Engineering

Torque developed in DC machine

Electrical Engineering

\[T_{e} = \frac{PZ}{2 \cdot \pi \cdot A} \cdot I_{a}\]
GATE
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Electrical Engineering

Torque developed per phase

Electrical Engineering

\[T_{e} = P_{m} \cdot \omega_{r}\]
GATE
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Electronics Engineering

Torque in Permanent Magnet Moving Coil

Electronics Engineering

\[T_D = n \cdot B \cdot A \cdot I\]
GATE
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Physics

Torque-Magnetic Field

Physics

\[\tau = M \cdot B\]
Engineering
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Physics

Torricelli’s Equation

Physics

\[v = sqrt ( 2 \cdot gh )\]
Engineering
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Mechanical Engineering

Torsional flexibility

Mechanical Engineering

\[\frac{L}{GJ} = Torsional_{flexibility}\]
GATE
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