b) V = P,(R) B= {1,1+x,1+x+x²,1+x+x² +x'}; p(x)= 4-x+x² – 2x

Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter4: Vector Spaces
Section4.2: Vector Spaces
Problem 43E: Prove that in a given vector space V, the zero vector is unique.
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Please answer 5B or only question 5B

Determine the component vector of the given vector space V relative to the given
ordered basis B.
a) V = R²; B= {{2,-2), (1,4)}; v=(5,-10)
%3D
%3D
b) V= P;(R) B = {1,1+x,1+x+x²,1+x+x² +x'}; p(x)= 4–x+x² -2x³
%3D
||
Transcribed Image Text:Determine the component vector of the given vector space V relative to the given ordered basis B. a) V = R²; B= {{2,-2), (1,4)}; v=(5,-10) %3D %3D b) V= P;(R) B = {1,1+x,1+x+x²,1+x+x² +x'}; p(x)= 4–x+x² -2x³ %3D ||
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