There is no geometrical distinction between streamline, pathline and streakline in the case of:a)Steady flowb)Laminar flowc)Uniform flowd)Irrotational flowCorrect answer is option 'A'. Can you explain this answer?

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There is no geometrical distinction between streamline, pathline and streakline in the case of:

a)
Steady flow
b)
Laminar flow
c)
Uniform flow
d)
Irrotational flow

Correct answer is option 'A'. Can you explain this answer?

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Most Upvoted Answer

There is no geometrical distinction between streamline, pathline and s...

Concept:

Streamline is an imaginary line or series of imaginary lines in a flow field, such that a tangent to this line at any point at any instant represents the direction of the instantaneous velocity vector at that point.
There is no flow across streamlines.
dx/u = dy/v is the differential equation of a streamline for 2D flow, with slope dy/dx = v/u
dx/u = dy/v = dz/w is the differential equation of a streamline for 3D flow, where u, v and w are velocities in directions x, y, and z, respectively.
Streamline flow is also called laminar flow.
This type of flow is more viscous than turbulent flow.
Streamline never intersects each other because if they intersect then there will be two tangents for two curves that mean there will be two velocity vector but it is not possible as at a given instant or at a given point there will be a unique velocity vector only.

Path line is the actual path traversed by a given fluid particle.
Streak line is the locus of particles that have earlier passed through a prescribed point.

For steady flow, streamlines, path lines and streak lines are identical because

For a steady flow, the velocity vector at any point is invariant with time.
The path line of the particles with different identities passing through a point will not differ.
The path line could coincide with one another in a single curve which will indicate the streak line too.

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