Example 1: A charge located at point (2,1,1) and the calculation point Pis at (-1,2,2). Determine:- a. The distance between the charge and point P. b. The vector ū ×F when v = 2i – 3j + k. c. The magnetic flux density if v = -3j + k and q = 1 * 10-10 C. Example 2: Show that B = 0 if ū = 3j + k and = 12j + 4k. %3D

College Physics
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ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
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Example 1: A charge located at point (2,1,1) and the calculation point
P is at (-1,2,2). Determine:-
a. The distance between the charge and point P.
b. The vector v xr when v = 2i – 3j + k.
c. The magnetic flux density if v = -3j +k and q = 1 * 10-10 C.
Example 2: Show that B = 0 if v = 3j + k and r = 12j + 4k.
Transcribed Image Text:Example 1: A charge located at point (2,1,1) and the calculation point P is at (-1,2,2). Determine:- a. The distance between the charge and point P. b. The vector v xr when v = 2i – 3j + k. c. The magnetic flux density if v = -3j +k and q = 1 * 10-10 C. Example 2: Show that B = 0 if v = 3j + k and r = 12j + 4k.
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