Let S is the part of the sphere x + y + z = 4 that...
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Let S is the part of the sphere x² + y² + z² = 4 that lies inside x² + y² = 1. Suppose F = xzi+yzj+xyk. Compute the flux integral ffVx F.ndS using Stokes' theorem. S S C x² + y² + z² = 4 y x² + y² = 1 Let o be a smooth thin sphere. The mass per unit area of the sphere is de- scribed by a continuous function u(x, y, z), then the total mass of the sphere is expressed through the surface integral of scalar function by the formula m = ff μ(x, x, y, z)do Estimate m where o is the portion of the sphere of radius 3 with x ≤0, y ≥ 0 and z≥ 0, with u(x, y, z)=xz. Let S is the part of the sphere x² + y² + z² = 4 that lies inside x² + y² = 1. Suppose F = xzi+yzj+xyk. Compute the flux integral ffVx F.ndS using Stokes' theorem. S S C x² + y² + z² = 4 y x² + y² = 1 Let o be a smooth thin sphere. The mass per unit area of the sphere is de- scribed by a continuous function u(x, y, z), then the total mass of the sphere is expressed through the surface integral of scalar function by the formula m = ff μ(x, x, y, z)do Estimate m where o is the portion of the sphere of radius 3 with x ≤0, y ≥ 0 and z≥ 0, with u(x, y, z)=xz.
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Related Book For
Fundamental Financial Accounting Concepts
ISBN: 978-0078025907
9th edition
Authors: Thomas Edmonds, Christopher Edmonds
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