A cone has its tip at the point (0, 0, 9) and its base the disk D, x² + y² ≤ 1, in the plane z = 1. The surface of the cone is the curved and slanted face,S, oriented upward, and the flat base, D, oriented downward. The flux of the constant vector field ♬ = ai + bj + ck through S is given byWhat is .dÃ?F. dÃ = 4.49.SDF.dÃ = -4.49(Enter indeterminate if it is not possible to find a value given the information provided.)Supposed we instead consider the vector field Ễ = ai + bj + czk. If we again know=4.49.What is √ F. dÃ in this case?JpF-dÃ=(Again, enter indeterminate if it is not possible to find a value given the information provided.)

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A cone has its tip at the point (0, 0, 9) and its base the disk D, x² + y² ≤ 1, in the plane z = 1. The surface of the cone is the curved and slanted face, S, oriented upward, and the flat base, D, oriented downward. The flux of the constant vector field F = ai + b + ck through S is given by What is fp. dÃ? DÃ = 4.49. SF.dÄ = -4.49 (Enter indeterminate if it is not possible to find a value given the information provided.) Supposed we instead consider the vector field ♬ = a + bj + czk. If we again know F. dÃ= 4.49. What is dÃ in this case? JDP-dÃ (Again, enter indeterminate if it is not possible to find a value given the information provided.)

A cone has its tip at the point (0, 0, 9) and its base the disk D, x² + y² ≤ 1, in the plane z = 1. The surface of the cone is the curved and slanted face, S, oriented upward, and the flat base, D, oriented downward. The flux of the constant vector field F = ai + b + ck through S is given by What is fp. dÃ? DÃ = 4.49. SF.dÄ = -4.49 (Enter indeterminate if it is not possible to find a value given the information provided.) Supposed we instead consider the vector field ♬ = a + bj + czk. If we again know F. dÃ= 4.49. What is dÃ in this case? JDP-dÃ (Again, enter indeterminate if it is not possible to find a value given the information provided.)

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter8: Applications Of Trigonometry

Section8.4: The Dot Product

Problem 31E

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