An ideal flow of any fluid must satisfy

Pascal law

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Stokes law

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continuity equation

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Bernoulli's theorem

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Solution

The correct option is C continuity equation
$\frac{d u}{d x} + \frac{d v}{d y} + \frac{d w}{d z} = 0$
This equation is the derived continuity equation which tells whether the flow is possible or not.
If given condition satisfy the continuity equation then it's (flow) is possible.

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\begin{matrix} Column 1 & Column 2 A & Ideal fluid & i & Compressible and viscous B & Non-uniform flow & i i & Incompressible and non-viscous C & Uniform flow & i i i & At any instant velocity is constant for all points D & Real fluid & i v & Velocity changes from point to point at any given instant of time \end{matrix}

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