This exercise refers to P, with the inner product given by evaluation at - 1, 0, and 1. Compute the orthogonal projection of q onto the subspace spanned by p, for p(t) = 6-t and q(t) = 5+ 4t The orthogonal projection of q onto the subspace spanned by p is

Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter5: Inner Product Spaces
Section5.CR: Review Exercises
Problem 59CR
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This exercise refers to P, with the inner product given by evaluation at - 1, 0, and 1. Compute the orthogonal projection of q onto the subspace spanned by p, for p(t) = 6-t and q(t) = 5+ 4t
The orthogonal projection of q onto the subspace spanned by p is
Transcribed Image Text:This exercise refers to P, with the inner product given by evaluation at - 1, 0, and 1. Compute the orthogonal projection of q onto the subspace spanned by p, for p(t) = 6-t and q(t) = 5+ 4t The orthogonal projection of q onto the subspace spanned by p is
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