Consider the subspace S of the Euclidean inner product space R* spanned by the vectors v₁ = (1,1,1,1), v₂=(1,1,2,4), v₂=(1,2,-4,-3). Find an orthonormal basis of S. O A {(1,1,1,1),(-1,-1,0,2), (1,3,- 6,2) } OB. {(1,1,1,1), (1,1,2,4), (1,2,-4,-3) } ○ ¤ {(1,1,2,4), (− 1, − 1,0,2), (½ ‚ — ₁ — 3,1))} OD. None in the given list O E. ○ . {(1, ², -3,1), (1, 2, – 4, − 3), (4,2,1,1)}
Consider the subspace S of the Euclidean inner product space R* spanned by the vectors v₁ = (1,1,1,1), v₂=(1,1,2,4), v₂=(1,2,-4,-3). Find an orthonormal basis of S. O A {(1,1,1,1),(-1,-1,0,2), (1,3,- 6,2) } OB. {(1,1,1,1), (1,1,2,4), (1,2,-4,-3) } ○ ¤ {(1,1,2,4), (− 1, − 1,0,2), (½ ‚ — ₁ — 3,1))} OD. None in the given list O E. ○ . {(1, ², -3,1), (1, 2, – 4, − 3), (4,2,1,1)}
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter5: Inner Product Spaces
Section5.CR: Review Exercises
Problem 54CR: Let V be an two dimensional subspace of R4 spanned by (0,1,0,1) and (0,2,0,0). Write the vector...
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