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In the vector space P₁ of polynomials of degree at most two,the second column of the matrix of transition from the basis A= (a₁ = 1; a ₂ = x; a=x²) to the basis B=(e₁=2+x;e₂=1-x+ 6x²; e₁=1-x-6x² is: 9 OA OB. OC Or (8)

In the vector space P₁ of polynomials of degree at most two,the second column of the matrix of transition from the basis A= (a₁ = 1; a ₂ = x; a=x²) to the basis B=(e₁=2+x;e₂=1-x+ 6x²; e₁=1-x-6x² is: 9 OA OB. OC Or (8)

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.7: The Inverse Of A Matrix
Problem 30E
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In the vector space P₂ of polynomials of degree at most two,the second column of the matrix of transition from the basis A=(a₁ = 1; a₁ = x; a=x²) to the basis B=(e₁=2+x;e₂=1-x+ 6x²; e₂=1-x-6x² is: OA. 1 1 9 @ -6 OB. 1 OC., (8) O D.
Transcribed Image Text:In the vector space P₂ of polynomials of degree at most two,the second column of the matrix of transition from the basis A=(a₁ = 1; a₁ = x; a=x²) to the basis B=(e₁=2+x;e₂=1-x+ 6x²; e₂=1-x-6x² is: OA. 1 1 9 @ -6 OB. 1 OC., (8) O D.
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