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1. Consider A = (0, 4, 2) , B =, (6, –1, 0) and C = (3,0, 1). (a) Find the unit vector having the same direction as B- 2A +C. (b) Draw the vector that you get in (a). (c) Find scalars a, b and c such that aA+ bB = (c- 1)C. %3D

1. Consider A = (0, 4, 2) , B =, (6, –1, 0) and C = (3,0, 1). (a) Find the unit vector having the same direction as B- 2A +C. (b) Draw the vector that you get in (a). (c) Find scalars a, b and c such that aA+ bB = (c- 1)C. %3D

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.3: Vectors
Problem 50E
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1. Consider A = (0, 4, 2) , B =, (6, –1, 0) and C = (3,0, 1). 24+c. (a) Find the unit vector having the same direction as B- 2A+ (b) Draw the vector that you get in (a). (c) Find scalars a, b and c such that aA+ bB = (c – 1)C.
Transcribed Image Text:1. Consider A = (0, 4, 2) , B =, (6, –1, 0) and C = (3,0, 1). 24+c. (a) Find the unit vector having the same direction as B- 2A+ (b) Draw the vector that you get in (a). (c) Find scalars a, b and c such that aA+ bB = (c – 1)C.
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