Tet b₁ = [2¹] and b₂ = | (a) The matrix of T relative to the basis B is 6 4 [T] B = [T]E= 5 = 8 (b) The matrix of T relative to the standard basis E for R² is The set B = {₁,₂} is a basis for R². Let T : R² → R² be a linear transformation such that T(6₁) = 66₁ +56₂ and T(6₂) = 4b₁ + ›} 1,

Tet b₁ = [2¹] and b₂ = | (a) The matrix of T relative to the basis B is 6 4 [T] B = [T]E= 5 = 8 (b) The matrix of T relative to the standard basis E for R² is The set B = {₁,₂} is a basis for R². Let T : R² → R² be a linear transformation such that T(6₁) = 66₁ +56₂ and T(6₂) = 4b₁ + ›} 1,

Elementary Linear Algebra (MindTap Course List)

8th Edition

ISBN:9781305658004

Author:Ron Larson

Publisher:Ron Larson

ChapterA: Appendix

Section: Chapter Questions

Problem 32E

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