Let A = (6), B = (,), and C C) be points in II. Define the points %3D D, 3D A + B — С %3 = (_;), D2 = C + A – B = (), D3 = B + C – A = | | Give explicit invertible linear maps relating any two of the three parallelograms АВCD,АBCD2 and ABCD3-

International Edition---engineering Mechanics: Statics, 4th Edition
4th Edition
ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
Publisher:Andrew Pytel And Jaan Kiusalaas
Chapter9: Moments And Products Of Inertia Of Areas
Section: Chapter Questions
Problem 9.43P
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The question is to give explicit Affine  transformation taking any one of these 
3 parallelograms to another. 

 

(),B = ), and C
Let A =
be points in II. Define the points
%3D
D1 = A + B – C = (_;), D2 = C + A – B =
C), D3 = B + C – A =
Give explicit invertible linear maps relating any two of the three parallelograms
ABCD,, ABC D2 and ABC D3.
Transcribed Image Text:(),B = ), and C Let A = be points in II. Define the points %3D D1 = A + B – C = (_;), D2 = C + A – B = C), D3 = B + C – A = Give explicit invertible linear maps relating any two of the three parallelograms ABCD,, ABC D2 and ABC D3.
c= )
D; = )
D, = ()
%3D
A = )
D, = )
Transcribed Image Text:c= ) D; = ) D, = () %3D A = ) D, = )
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