1.lomple te He proof of the property below by suppling the justification for cach step. Let ond let c be Proof bea vector spore, let v be on elenent of V scolor. Then ca = -V. (-DVtv = (く+Iv (-1) V tv = (-1)V (-1)v tv = O(v) (-1) V+v=0 %3D ((-1)Vtv) + -V= (-vtv)t-V (E)v+(Vt-v)= vt (ut -V) (-1)Vt0 =-r to (-1) U= -V

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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of the property below by suppling
1. (omple de He proof
the
justifiction for cach step.
Let ov
be a vector
let v be on elenent of V
Spore,
scolor. Then cH)= -V.
ond let c be a
Proof!
(-1)Vtv=()Ut Iv
(-1)V tv = (-1十〇V
(-1)v tv
(-1) Vtv=0
(-1) V tV=-Vtv
((-1)Vtv) + -v=(-vtv)t-V
(E)v+(Vt-v)-vt (ut -V)
(-1)Vto =-vto
(-1)U = -V
Transcribed Image Text:of the property below by suppling 1. (omple de He proof the justifiction for cach step. Let ov be a vector let v be on elenent of V Spore, scolor. Then cH)= -V. ond let c be a Proof! (-1)Vtv=()Ut Iv (-1)V tv = (-1十〇V (-1)v tv (-1) Vtv=0 (-1) V tV=-Vtv ((-1)Vtv) + -v=(-vtv)t-V (E)v+(Vt-v)-vt (ut -V) (-1)Vto =-vto (-1)U = -V
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