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In a two-dimensional fluid motion, Show that a streamline cuts itself at a point of zero velocity, and that the two branches are at right angles when the motion is irrotational. Sketch the streamline which passes through the stagnation point of the motion, p = U (y - a tan2), and determine the velocity at the points where this line crosses the axis of (y).

In a two-dimensional fluid motion, Show that a streamline cuts itself at a point of zero velocity, and that the two branches are at right angles when the motion is irrotational. Sketch the streamline which passes through the stagnation point of the motion, p = U (y - a tan2), and determine the velocity at the points where this line crosses the axis of (y).

Structural Analysis
Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
Section: Chapter Questions
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Course: Fluid Mechanics

In a two-dimensional fluid motion, Show that a streamline cuts itself at a point of zero velocity, and that the two branches are at right angles when the motion is irrotational. Sketch the streamline which passes through the stagnation point of the motion, p = U (y - a tan2), and determine the velocity at the points where this line crosses the axis of (y).
Transcribed Image Text:In a two-dimensional fluid motion, Show that a streamline cuts itself at a point of zero velocity, and that the two branches are at right angles when the motion is irrotational. Sketch the streamline which passes through the stagnation point of the motion, p = U (y - a tan2), and determine the velocity at the points where this line crosses the axis of (y).
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