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Where does the Mach number finds its maximum significance?
1. Flow in closed conduit pipe
2. In cavitation studies
3. Where fluid compressibility is important
4. In capillary studies

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Correct Answer - Option 3 : Where fluid compressibility is important

Explanation:

Number

Definition

Significance

Reynolds No

\(Re = \frac{{Inertia\;Force}}{{Viscous\;Force}} \Rightarrow \frac{{\rho VL}}{\mu }\)

Flow in closed conduit i.e. flow through pipes.

Froude No

\(Fr = \sqrt {\frac{{Inertia\;Force}}{{Gravity\;Force}}} \Rightarrow \frac{V}{{\sqrt {gL} }}\)

Where a free surface is present and gravity force is predominant.

Spillway, Open Channels, waves in the ocean.

 

Euler No.

\({E_u} = \sqrt {\frac{{Inertia\;Force}}{{Pressure\;Force}}} \Rightarrow \frac{V}{{\sqrt {\frac{p}{\rho }} }}\)

In cavitation studies, where pressure force is predominant.

Mach No.

\(M = \sqrt {\frac{{Inertia\;Force}}{{Elastic\;Force}}} \Rightarrow \frac{V}{C}\)

Where fluid compressibility is important.

Launching of rockets, airplanes and projectile moving at supersonic speed.

 

Weber No.

\({W_e} = \sqrt {\frac{{Inertia\;Force}}{{Surface\;tension\;Force}}} \Rightarrow \frac{V}{{\sqrt {\frac{\sigma }{{\rho L}}} }}\)

In Capillary studies i.e. where Surface tension is predominant.

 

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