{@ (a) a matrix A such that W = Nul A. 4. Let W= : 3a 4b = 6c and a, b, c in R (b) a matrix B such that W = Col B. Show that W a subspace of R³ by finding:

Elementary Linear Algebra (MindTap Course List)
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Chapter5: Inner Product Spaces
Section5.CM: Cumulative Review
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-{]- 30 - 40 - 60
(a) a matrix A such that W = Nul A.
4. Let W =
: 3a - 4b = 6c and a, b, c in R. Show that W a subspace of R³ by finding:
4,4,e in R}.
(b) a matrix B such that W = Col B.
Transcribed Image Text:-{]- 30 - 40 - 60 (a) a matrix A such that W = Nul A. 4. Let W = : 3a - 4b = 6c and a, b, c in R. Show that W a subspace of R³ by finding: 4,4,e in R}. (b) a matrix B such that W = Col B.
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