Using (X,Y)= tr(XY¹) as the inner product of M22 apply Gram-Schmidt Orthogonalization Algorithm to transform {HH1₂3} {[ into an orthogonal basis of M22 f1 = B = f2 = f3= f4= -6 -6 0

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Using (X,Y)= tr(XY¹) as the inner product of M22 apply Gram-Schmidt Orthogonalization
Algorithm to transform
B =
f2 =
into an orthogonal basis of M22
f1 =
f3=
06
0
1123)}
f4=
-6 0
-6
Transcribed Image Text:Using (X,Y)= tr(XY¹) as the inner product of M22 apply Gram-Schmidt Orthogonalization Algorithm to transform B = f2 = into an orthogonal basis of M22 f1 = f3= 06 0 1123)} f4= -6 0 -6
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