%3D DE, AC = DF, and mLA = mLD. %3D Below are AABC and ADEF.We assume that AB: B D %23 A F E Here is a rough outline of a proof that AABC ADEF: %3D 1. We can map AABC using a sequence of rigid transformations so that A' = D, B' and E are on the same ray from D, and C and F are on the same ray from D. [Show drawing.] 2. As a result of these transformations, B' must coincide with E.[Show drawing.] 3. As a result of these transformations, C' must coincide with F.[Show drawing.]
%3D DE, AC = DF, and mLA = mLD. %3D Below are AABC and ADEF.We assume that AB: B D %23 A F E Here is a rough outline of a proof that AABC ADEF: %3D 1. We can map AABC using a sequence of rigid transformations so that A' = D, B' and E are on the same ray from D, and C and F are on the same ray from D. [Show drawing.] 2. As a result of these transformations, B' must coincide with E.[Show drawing.] 3. As a result of these transformations, C' must coincide with F.[Show drawing.]
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.6: The Matrix Of A Linear Transformation
Problem 3AEXP
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