and Consider the subspaces X = 1x3 of V = R¹x U = span { [3 1 2],[-9 10-2]} W = span{ [-3 -5 -2],[-18 7 -8]} Find a matrix XE V such that UnW = span{X}.

Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
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Chapter5: Inner Product Spaces
Section5.CM: Cumulative Review
Problem 18CM
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and
Consider the subspaces
x = [
X
U = span{ [3 1 2],[-9 10 −2]}
W = span{ [-3 -5 -2],[-18 7 -8]}
of V = R¹X3. Find a matrix X E V such that Un W = span{X}.
1x3
Transcribed Image Text:and Consider the subspaces x = [ X U = span{ [3 1 2],[-9 10 −2]} W = span{ [-3 -5 -2],[-18 7 -8]} of V = R¹X3. Find a matrix X E V such that Un W = span{X}. 1x3
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