1 . Determine which of the following subspaces of R³ are identical: U₁ = span[(1, 1, -1), (2,3,-1), (3,1,-5)], U₂ = span[(1,-1,-3), (3,-2,-8), (2,1,−3)] U3 = span[(1, 1, 1), (1,-1,3), (3,-1,7)] ace and (ii) the rind a bag for Cance and nace of the matrix M:

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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. Determine which of the following subspaces of R³ are identical:
1), (2,3,-1), (3,1, −5)],
U₁ = span[(1, 1,
ind a bag for Ov
U₂ = span[(1,-1,-3), (3,-2,-8), (2,1,–3)]
U3 = span[(1, 1, 1), (1,-1,3), (3,−1, 7)]
pace and (ii) the
nace of the matrix M:
Transcribed Image Text:. Determine which of the following subspaces of R³ are identical: 1), (2,3,-1), (3,1, −5)], U₁ = span[(1, 1, ind a bag for Ov U₂ = span[(1,-1,-3), (3,-2,-8), (2,1,–3)] U3 = span[(1, 1, 1), (1,-1,3), (3,−1, 7)] pace and (ii) the nace of the matrix M:
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