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Unformatted text preview: z direction, centered at the origin (cylindrical coordinates; the fluid flows outside the cylinder of radius R , length L ). c. the z component of the force exerted on the inner wall of a hollow cylinder (oriented in the z direction; cylindrical coordinates; the fluid flows inside the cylinder of radius R , length L ). d. the r component of the force exerted on the surface of a cone. In spherical coordinates, the cone may be defined as a surface of constant θ (for this problem, assume θ < π/ 2 ). The fluid flows external to the cone, which extends to a radius R . For this problem, just determine the differential component of the force, not the integral over the surface. 3. Work problem 1.B.1, parts (a) and (b), in BSL. Assume that b > , and find the components of τ and ρ vv in rectangular coordinates. 1...
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This note was uploaded on 09/23/2010 for the course CBE 310 taught by Professor Idk during the Spring '10 term at University of Wisconsin.
 Spring '10
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