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Question A-iii: The angle between the vector field F at point P and the vector T=3 aR + 2 a, -1 a can be calculated using the dot product formula only the cross product formula only we can use the dot product or the cross product Question 4 Question A-iv: The angle, in degrees, between the vector field F at point P and the vector T given in part (iii) above is equal to [Approximate to two decimal points]

Question A-iii: The angle between the vector field F at point P and the vector T=3 aR + 2 a, -1 a can be calculated using the dot product formula only the cross product formula only we can use the dot product or the cross product Question 4 Question A-iv: The angle, in degrees, between the vector field F at point P and the vector T given in part (iii) above is equal to [Approximate to two decimal points]

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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What is the magnitude of F at point p? And what is the angle in degrees between the vector field F at point P and the vector T given in part A-iii above is equal to?
Question A-iii: The angle between the vector field F at point P and the vector T = 3 aR + 2 ag -1 a can be calculated using the dot product formula only O the cross product formula only we can use the dot product or the cross product Question 4 Question A-iv: The angle, in degrees, between the vector field F at point P and the vector T given in part (iii) above is equal to [Approximate to two decimal points]
Transcribed Image Text:Question A-iii: The angle between the vector field F at point P and the vector T = 3 aR + 2 ag -1 a can be calculated using the dot product formula only O the cross product formula only we can use the dot product or the cross product Question 4 Question A-iv: The angle, in degrees, between the vector field F at point P and the vector T given in part (iii) above is equal to [Approximate to two decimal points]
Given the vector field F(R, 0, þ) = 3 aà + 2 sin(0) a + cos(0) a¸ and point P(R, 0, 0) for R = 5,0 = 90° and = 150°, answer all the following parts of the question:
Transcribed Image Text:Given the vector field F(R, 0, þ) = 3 aà + 2 sin(0) a + cos(0) a¸ and point P(R, 0, 0) for R = 5,0 = 90° and = 150°, answer all the following parts of the question:
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