Let {ej, ē2, ē3, ē4, ē5, ē6} be the standard basis in R°. Find the length of the vector a = 5e1 + 4e2 + 3e3 + 4e4 – 4ẽ, – 3e6. |||| = 6.40312423

Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter4: Vector Spaces
Section4.5: Basis And Dimension
Problem 70E: Find a basis for R3 that includes the vector (1,0,2) and (0,1,1).
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Let {ej, e2, e3, ē4, ēs, ē6} be the standard basis in IR°. Find the length of the vector
5e1 + 4e, + 3e3 + 4e4 – 4ẽ, – 3e6.
6.40312423
Transcribed Image Text:Let {ej, e2, e3, ē4, ēs, ē6} be the standard basis in IR°. Find the length of the vector 5e1 + 4e, + 3e3 + 4e4 – 4ẽ, – 3e6. 6.40312423
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