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A basis of R² is given as B₁ = {x₁ = (1,1), x₁ = (1,0) }; Find the change of basis matrix P, from basis B₁ to basis B₂ where B₂ = {y₁ = (4,3), y₂ = (3,2)} -R3 4 o p = o P= OP = O P = .8 2 .5 .2 H 1.8 -1.2 3 1

A basis of R² is given as B₁ = {x₁ = (1,1), x₁ = (1,0) }; Find the change of basis matrix P, from basis B₁ to basis B₂ where B₂ = {y₁ = (4,3), y₂ = (3,2)} -R3 4 o p = o P= OP = O P = .8 2 .5 .2 H 1.8 -1.2 3 1

Elementary Linear Algebra (MindTap Course List)
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter5: Inner Product Spaces
Section5.CM: Cumulative Review
Problem 13CM
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A basis of R² is given as B₁ = {x₁ = (1,1), x₁ = (1,0) }; Find the change of basis matrix P, from basis B₁ to basis B₂ where B₂ = {y₁ = (4,3), y₂ = (3,2)} o p = o P= OP = O P = 4 3 .8 2 .5 .2 H 1.8 -1.2 3 1
Transcribed Image Text:A basis of R² is given as B₁ = {x₁ = (1,1), x₁ = (1,0) }; Find the change of basis matrix P, from basis B₁ to basis B₂ where B₂ = {y₁ = (4,3), y₂ = (3,2)} o p = o P= OP = O P = 4 3 .8 2 .5 .2 H 1.8 -1.2 3 1
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