Consider the subspace S of the Euclidean inner product space R¹ spanned by the vectors v₁ = (1,1,1,1), v₂=(1,1,2,4), v₂=(1,2,-4,-3). Find an orthogonal basis of S. OA. None in the given list. OB. {(1,1,1,1),(1,1,2,4), (1,2,-4,-3)} OC. {(1,1,2,4),(-1,-1,0,2), (12. ²2₁-3,1)} OD. {(1,1,1,1),(-1,-1,0,2), (1,3, -6,2)} O E. {(1,2,3,1), (1,2, -4,-3), (4,2,1,1)}

Consider the subspace S of the Euclidean inner product space R¹ spanned by the vectors v₁ = (1,1,1,1), v₂=(1,1,2,4), v₂=(1,2,-4,-3). Find an orthogonal basis of S. OA. None in the given list. OB. {(1,1,1,1),(1,1,2,4), (1,2,-4,-3)} OC. {(1,1,2,4),(-1,-1,0,2), (12. ²2₁-3,1)} OD. {(1,1,1,1),(-1,-1,0,2), (1,3, -6,2)} 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

Chapter4: Vector Spaces

Section4.CR: Review Exercises

Problem 73CR

See similar textbooks