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10t TOTALLIER Let B = [u, v] be a base for VR², where u = (1, 2) and v = (−1, 1). We know that every vector w in V is a linear combination of and . That is, 116=2 w=au + Bu where a and 8 are scalars. If w = (6,0), what are the values of a and 8? B a=2 a=2 a = 4 116=2 B=4 B=-4

10t TOTALLIER Let B = [u, v] be a base for VR², where u = (1, 2) and v = (−1, 1). We know that every vector w in V is a linear combination of and . That is, 116=2 w=au + Bu where a and 8 are scalars. If w = (6,0), what are the values of a and 8? B a=2 a=2 a = 4 116=2 B=4 B=-4

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Let B = [u, v] be a base for VR², where u = (1, 2) and v = (-1, 1). We know that every vector w in V is a linear combination of and . That is, w=au + Bu where a and 8 are scalars. If w = (6,0), what are the values of a and 8? 1237 a=2 182 a=2 a = 4 a=4 -β=2 B=4
Transcribed Image Text:Let B = [u, v] be a base for VR², where u = (1, 2) and v = (-1, 1). We know that every vector w in V is a linear combination of and . That is, w=au + Bu where a and 8 are scalars. If w = (6,0), what are the values of a and 8? 1237 a=2 182 a=2 a = 4 a=4 -β=2 B=4
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