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Consider the matrix A= = a) Give all vectors b) Give all vectors c) For a b a b C d C d a b C d 1 2 1 0 -1 a b 1 C 1 d (i.e. the subspace of R¹ where y+t=0)? 1 -2 5 2 which will make the columns of A linearly dependent. I {[1] 2 t which will make the columns of A a basis for compute a basis for the four subspaces of A. :y+t=0

Consider the matrix A= = a) Give all vectors b) Give all vectors c) For a b a b C d C d a b C d 1 2 1 0 -1 a b 1 C 1 d (i.e. the subspace of R¹ where y+t=0)? 1 -2 5 2 which will make the columns of A linearly dependent. I {[1] 2 t which will make the columns of A a basis for compute a basis for the four subspaces of A. :y+t=0

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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Consider the matrix A a) Give all vectors b) Give all vectors c) For a b C d = a b 5 2 = C d a b C d 1 2 1 (i.e. the subspace of R¹ where y+t=0)? 1 -2 0 a -1 b 1 C 1 d which will make the columns of A linearly dependent. which will make the columns of A a basis for compute a basis for the four subspaces of A. I Y 2 t :y+t=0
Transcribed Image Text:Consider the matrix A a) Give all vectors b) Give all vectors c) For a b C d = a b 5 2 = C d a b C d 1 2 1 (i.e. the subspace of R¹ where y+t=0)? 1 -2 0 a -1 b 1 C 1 d which will make the columns of A linearly dependent. which will make the columns of A a basis for compute a basis for the four subspaces of A. I Y 2 t :y+t=0
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