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The matrices A1 - A2 Го A3 = [ ]. A4 = form a basis for the linear space V = M2×2. Write the matrix of the linear transformation T : M2×2 → M2×2 such that T(A) = to this basis. = 14A8A relative Let be the plane with equation X1 ― - 3x2 - 2x3 = 0 in R³. The linear transformation T (B) - E 1 7 -107 x1 1 -2 x2 2 2 -2 x3 maps V into V so, by restricting it to V, we may regard it as a linear transformation T: V → V. Find the matrix A of the restricted map Ĩ: V → V with respect to the basis A = = [88

The matrices A1 - A2 Го A3 = [ ]. A4 = form a basis for the linear space V = M2×2. Write the matrix of the linear transformation T : M2×2 → M2×2 such that T(A) = to this basis. = 14A8A relative Let be the plane with equation X1 ― - 3x2 - 2x3 = 0 in R³. The linear transformation T (B) - E 1 7 -107 x1 1 -2 x2 2 2 -2 x3 maps V into V so, by restricting it to V, we may regard it as a linear transformation T: V → V. Find the matrix A of the restricted map Ĩ: V → V with respect to the basis A = = [88

Elementary Linear Algebra (MindTap Course List)
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter7: Eigenvalues And Eigenvectors
Section7.CM: Cumulative Review
Problem 5CM: Find the kernel of the linear transformation T:R4R4, T(x1,x2,x3,x4)=(x1x2,x2x1,0,x3+x4).
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The matrices A1 - A2 Го A3 = [ ]. A4 = form a basis for the linear space V = M2×2. Write the matrix of the linear transformation T : M2×2 → M2×2 such that T(A) = to this basis. = 14A8A relative
Transcribed Image Text:The matrices A1 - A2 Го A3 = [ ]. A4 = form a basis for the linear space V = M2×2. Write the matrix of the linear transformation T : M2×2 → M2×2 such that T(A) = to this basis. = 14A8A relative
Let be the plane with equation X1 ― - 3x2 - 2x3 = 0 in R³. The linear transformation T (B) - E 1 7 -107 x1 1 -2 x2 2 2 -2 x3 maps V into V so, by restricting it to V, we may regard it as a linear transformation T: V → V. Find the matrix A of the restricted map Ĩ: V → V with respect to the basis A = = [88
Transcribed Image Text:Let be the plane with equation X1 ― - 3x2 - 2x3 = 0 in R³. The linear transformation T (B) - E 1 7 -107 x1 1 -2 x2 2 2 -2 x3 maps V into V so, by restricting it to V, we may regard it as a linear transformation T: V → V. Find the matrix A of the restricted map Ĩ: V → V with respect to the basis A = = [88
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