SKIP Let T: R2 → R² be a linear transformation that first performs a horizontal shear that transforms e2 into e2 – 3 e and that does not change e, and then reflects each point through the line x1 = x2. Find the standard matrix A of T.

Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Linear Transformations
Section6.3: Matrices For Linear Transformations
Problem 4E: The Standard Matrix for a Linear TransformationIn Exercises 1-6, find the standard matrix for the...
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Finding the standard matrix
Let T : R² -→ R² be a linear transformation that first performs a horizontal
shear that transforms e2 into e2 – 3 e¡ and that does not change e1, and then
reflects each point through the line x1 = x2.
Find the standard matrix A of T.
A
Transcribed Image Text:SKIP Finding the standard matrix Let T : R² -→ R² be a linear transformation that first performs a horizontal shear that transforms e2 into e2 – 3 e¡ and that does not change e1, and then reflects each point through the line x1 = x2. Find the standard matrix A of T. A
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