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Ex1:- Given the two points P(1,2,3) and Q(2,-2,1) find the vectors RICAL EN FP,FQ from the origin . Then estimate the vector RPQ. Solution :- NT OF ELE P(I, 2, 3) R Q(2.- 2, 1) (c)

Ex1:- Given the two points P(1,2,3) and Q(2,-2,1) find the vectors RICAL EN FP,FQ from the origin . Then estimate the vector RPQ. Solution :- NT OF ELE P(I, 2, 3) R Q(2.- 2, 1) (c)

College Physics
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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NT OF ELECINCAL EN ELECINCAL ENG Ex1:- Given the two points P(1,2,3) and Q(2,-2,1) find the vectors FP,FQ from the origin. Then estimate the vector RPQ. Solution :- dal al P(1, 2, 3) To Q(2,- 2, 1) (c) rP = (1-0)āx + (2 - 0)āy + (3- 0)āz Then FP = āx + 2āy + 3āz Can you find a |FP| = J(1)2 + (2)2 + (3)2 summary of the |FP| = V14 technical laws to solve this example?? FQ = 2āx – 2āy + āz |FQ| = V(2)2 + (-2)² + (1)² University of Anbar College of Engineering Department of Electrical Engineering Electro-magnetics I Dr. Ahmed A., Abbas |FQ| = V4 + 4 + 1 = 3 RPQ = FQ – FP = (2 - 1)āx + (-2 – 2)āy + (1 - 3)āz Then RPQ = āx – 4āy – 2āz = -RQP |RQP| = V1+ 16 + 4 = v21 RPQ = Ax āx + Ayāy + Azāz Ax=1,Ay = -4, Az = -2 (component of the vector) Unit vector of RPQ is :- RPQ = = direction of the vector RPQ |RPQ|
Transcribed Image Text:NT OF ELECINCAL EN ELECINCAL ENG Ex1:- Given the two points P(1,2,3) and Q(2,-2,1) find the vectors FP,FQ from the origin. Then estimate the vector RPQ. Solution :- dal al P(1, 2, 3) To Q(2,- 2, 1) (c) rP = (1-0)āx + (2 - 0)āy + (3- 0)āz Then FP = āx + 2āy + 3āz Can you find a |FP| = J(1)2 + (2)2 + (3)2 summary of the |FP| = V14 technical laws to solve this example?? FQ = 2āx – 2āy + āz |FQ| = V(2)2 + (-2)² + (1)² University of Anbar College of Engineering Department of Electrical Engineering Electro-magnetics I Dr. Ahmed A., Abbas |FQ| = V4 + 4 + 1 = 3 RPQ = FQ – FP = (2 - 1)āx + (-2 – 2)āy + (1 - 3)āz Then RPQ = āx – 4āy – 2āz = -RQP |RQP| = V1+ 16 + 4 = v21 RPQ = Ax āx + Ayāy + Azāz Ax=1,Ay = -4, Az = -2 (component of the vector) Unit vector of RPQ is :- RPQ = = direction of the vector RPQ |RPQ|
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