4. Find a basis of each vector space below and hence write down the dimension of the space. You do not need to prove that your vectors form a basis. {(:) «. -(* ) ( )(6 =) (; )). v= ((; ;).(, ) (; ) C )) a a V½ = { eQ*: a+ 2 + c=0, Vị = : a = 26 = c V3 = V4 = 1

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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4. Find a basis of each vector space below and hence write down the dimension of the space. You do
not need to prove that your vectors form a basis.
{(:)
((G 7) (6 )
-{{:)-«
:) (6 3)).
a
E Q* : a + 26 +c=0
1
V3 =
V4 =
2
Transcribed Image Text:4. Find a basis of each vector space below and hence write down the dimension of the space. You do not need to prove that your vectors form a basis. {(:) ((G 7) (6 ) -{{:)-« :) (6 3)). a E Q* : a + 26 +c=0 1 V3 = V4 = 2
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