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Mechanical Engineering formulas

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Mechanical Engineering

Time t1 in Manufacturing Model with Shortfall

Mechanical Engineering

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

Time t1 in Purchase Model with Shortage

Mechanical Engineering

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

Time t1 Manufacturing Model Without Shortage

Mechanical Engineering

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

Time t2 in Manufacturing Model with Shortfall

Mechanical Engineering

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

Time t2 in Purchase Model with Shortage

Mechanical Engineering

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

Time t3 in Manufacturing Model with Shortfall

Mechanical Engineering

\[t_{3} = \frac{Q_{3}}{D}\]
GATE
Open calculator Mechanical Engineering

Torsional flexibility

Mechanical Engineering

\[\frac{L}{GJ} = Torsional_{flexibility}\]
GATE
Open calculator Mechanical Engineering

Torsional rigidity

Mechanical Engineering

\[GJ = Torsional_rigidity\]
GATE
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Torsional Shear Stress

Mechanical Engineering

\[\tau = \frac{Tr}{J}\]
GATE
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Torsional stiffness

Mechanical Engineering

\[\frac{G \cdot J}{L} = Torsional_{stiffness}\]
GATE
Open calculator Mechanical Engineering

Total Emissive Power

Mechanical Engineering

\[E = \epsilon \cdot \sigma \cdot A \cdot {T}^{4}\]
GATE
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Transmissivity

Mechanical Engineering

\[Transmissivty \cdot \tau = \frac{Energy_{transmitted} \cdot Q_{t}}{Total_{incident\_radiation} \cdot Q_{w}}\]
GATE
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V – butt joint

Mechanical Engineering

\[P = t \cdot l \cdot \sigma_{t}\]
GATE
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Velocity Ratio

Mechanical Engineering

\[V \cdot R = \frac{N_{2}}{N_{1}}\]
GATE
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Vertical Gating Gating

Mechanical Engineering

\[t = \frac{V}{Ag \cdot Vg}\]
GATE
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Viscous force per unit area

Mechanical Engineering

\[\frac{F}{A} = \frac{\eta \cdot v}{r}\]
GATE
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Volumetric Removal Rate in Electrochemical Machining

Mechanical Engineering

\[Volumetric_{Removal\_Rate} \cdot Q = \frac{A \cdot I}{\rho \cdot Z \cdot F}\]
GATE
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Wear strength of bevel gears

Mechanical Engineering

\[S_{w} = \frac{0.75 \cdot b \cdot Q \cdot D_{p} \cdot K}{\cos\left(\gamma\right)}\]
GATE
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