4 1 7 - - - - H -3 V2 = 9 14 11 , and also let H = Span{v1, 02, 03}. 7 -2 6 It can be verified that 4v1 +502 - 3v3 = 0. Use this information to find a basis for H. There is more than one answer. (5). Let v₁ = and v3 =

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Question
7
(5). Let v₁ =
and v3 =
11
6
It can be verified that 4v1 +5v2 - 3v3 = 0. Use this information to find a basis for
H. There is more than one answer.
4
-3
7
V2 =
1
9
-2
, and also let H = Span{V₁, V2, V3}.
Transcribed Image Text:7 (5). Let v₁ = and v3 = 11 6 It can be verified that 4v1 +5v2 - 3v3 = 0. Use this information to find a basis for H. There is more than one answer. 4 -3 7 V2 = 1 9 -2 , and also let H = Span{V₁, V2, V3}.
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