A two-dimensional incompressible flow is defined by u = (-Ky/(x^2+y^2)) And v = (Kx/(x^2+y^2)) where K is constant. Is this flow irrotational? If so, find its velocity potential, sketch a few potential lines, and interpret the flow pattern.

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A two-dimensional incompressible flow is defined by u = (-Ky/(x^2+y^2)) And v = (Kx/(x^2+y^2)) where K is constant. Is this flow irrotational? If so, find its velocity potential, sketch a few potential lines, and interpret the flow pattern.

A two-dimensional incompressible flow is defined by u = (-Ky/(x^2+y^2)) And v = (Kx/(x^2+y^2)) where K is constant. Is this flow irrotational? If so, find its velocity potential, sketch a few potential lines, and interpret the flow pattern.

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Swapnil 2025-01-23T00:11:56+05:00 1 Answer 21 views
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  1. Mechanical Engineering Expert
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    2025-01-23T00:30:20+05:00
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