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Let T: R2 - R² be a linear transformation with T(e,)= [1; 3] and T(e,)=[0; 1] (Matlab notation). The transformation T is a A. Reflection in the line X1 = - X2. B. Horizontal expansion. C. Horizontal shear. D. Vertical expansion. E. None of the other options. F. Rotation. G. Vertical shear.

Let T: R2 - R² be a linear transformation with T(e,)= [1; 3] and T(e,)=[0; 1] (Matlab notation). The transformation T is a A. Reflection in the line X1 = - X2. B. Horizontal expansion. C. Horizontal shear. D. Vertical expansion. E. None of the other options. F. Rotation. G. Vertical shear.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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14:54 LO0 O 60%i Let T : R2 → R2 be a linear transformation with T(e,)= [1; 3] and T(e,)=[O ; 1] (Matlab notation). The transformation T is a A. Reflection in the line X1 = - X2. B. Horizontal expansion. C. Horizontal shear. D. Vertical expansion. E. None of the other options. F. Rotation. G. Vertical shear. II ...
Transcribed Image Text:14:54 LO0 O 60%i Let T : R2 → R2 be a linear transformation with T(e,)= [1; 3] and T(e,)=[O ; 1] (Matlab notation). The transformation T is a A. Reflection in the line X1 = - X2. B. Horizontal expansion. C. Horizontal shear. D. Vertical expansion. E. None of the other options. F. Rotation. G. Vertical shear. II ...
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