be the matrix linear map relative to bases B={u=(1,0,3); v = (0,2,1), w=(2,1,0) } Let A = M₁ (f) B' associated with the f((x,y,z)) = (x-2y,y+z,0) the and B'={u'= (0,0, 2); v' = (1,0,3); w'= (1,3,1)} Then the first column of A is:
be the matrix linear map relative to bases B={u=(1,0,3); v = (0,2,1), w=(2,1,0) } Let A = M₁ (f) B' associated with the f((x,y,z)) = (x-2y,y+z,0) the and B'={u'= (0,0, 2); v' = (1,0,3); w'= (1,3,1)} Then the first column of A is:
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter5: Inner Product Spaces
Section5.CM: Cumulative Review
Problem 21CM
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Question
![B
Let A=M")
be the matrix
B'
associated with the linear map
f((x,y,z)) = (x-2y,y+z,0) relative to
the
bases
B={u= (1,0,3); v = (0,2,1), w=(2,1,0) }
and
B' {u'=(0, 0, 2); v' = (1,0,3); w'= (1,3,1)}
Then the first column of A is:](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd9c21202-9497-46fa-a890-be3cdb489f75%2F4804152b-99e3-427e-892f-a84e5837736e%2Fo2v9eyc_processed.jpeg&w=3840&q=75)
Transcribed Image Text:B
Let A=M")
be the matrix
B'
associated with the linear map
f((x,y,z)) = (x-2y,y+z,0) relative to
the
bases
B={u= (1,0,3); v = (0,2,1), w=(2,1,0) }
and
B' {u'=(0, 0, 2); v' = (1,0,3); w'= (1,3,1)}
Then the first column of A is:
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