3 Let u1 = 0 , u₂ = -3 B-B-Q} , U3 = be a basis for R³. Use the Gram-Schmidt process to find an orthogonal basis under the Euclidean inner product. Orthogonal basis: 3 0 - {~= B] - B] = 0}} V1= = α 0 , V3 b a = Ex: 5 b = Ex: 5 c = Ex: 5

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.3: Vectors
Problem 11E
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A, B and C in decimal form please

3
Let
u1 =
0
, u₂ =
-3
B-B-Q}
, U3 =
be a basis for R³. Use the Gram-Schmidt process to
find an orthogonal basis under the Euclidean inner product.
Orthogonal basis:
3
0
- {~= B] - B] = 0}}
V1=
=
α
0
, V3
b
a = Ex: 5
b =
Ex: 5
c = Ex: 5
Transcribed Image Text:3 Let u1 = 0 , u₂ = -3 B-B-Q} , U3 = be a basis for R³. Use the Gram-Schmidt process to find an orthogonal basis under the Euclidean inner product. Orthogonal basis: 3 0 - {~= B] - B] = 0}} V1= = α 0 , V3 b a = Ex: 5 b = Ex: 5 c = Ex: 5
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