Let {e1, e2, ē3, ē4, ē5, ē6} be the standard basis in Rº. Find the length of the vector 4ē4 + 4ē, – 5e6 - x = 3e1 – 3e2 – 4ē3 – - - ||7|| =

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Let {€1, ёр, ёз, ёд, ёз, ёв} be the
standard basis in R°. Find the length of the vector
a = 3e1 – 3e2 – 4e3 – 4ē4 + 4ē, – 5e6.
||7| =
Transcribed Image Text:Let {€1, ёр, ёз, ёд, ёз, ёв} be the standard basis in R°. Find the length of the vector a = 3e1 – 3e2 – 4e3 – 4ē4 + 4ē, – 5e6. ||7| =
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