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

Elementary Linear Algebra (MindTap Course List)
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ISBN:9781305658004
Author:Ron Larson
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Chapter5: Inner Product Spaces
Section5.CR: Review Exercises
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Consider A= (0, 4, 2), B =, (6,-1,0) and C = (3, 0, 1).
1
(a) Find the unit vector having the same direction as B-2A+C.
c.
2
(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:Consider A= (0, 4, 2), B =, (6,-1,0) and C = (3, 0, 1). 1 (a) Find the unit vector having the same direction as B-2A+C. c. 2 (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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