Let T₁ : R² → R² and T₂: R² → R² be linear transformations defined as follows. T₁ 7) ([2])-[-521+ 3²1] = 3x2, T2 = (T₂0 T1) -4x1 -3x₂ Ex: 42 • Ti) ([+]) - [ 4² ]

Intermediate Algebra
19th Edition
ISBN:9780998625720
Author:Lynn Marecek
Publisher:Lynn Marecek
Chapter9: Quadratic Equations And Functions
Section9.7: Graph Quadratic Functions Using Transformations
Problem 9.119TI: Graph f(x)=x2+2x3 by using transformations.
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Let T₁: R² → R² and T₂: R² → R² be linear transformations defined as follows.
¹ (12))-[
T₁
5x1
-5x1 + 3x₂
4x1
¹ (12)-[22]
T2
=
-3x2
Ex:
(T₂ - Ti) ([¹]) = [5x 42 ]
Transcribed Image Text:Let T₁: R² → R² and T₂: R² → R² be linear transformations defined as follows. ¹ (12))-[ T₁ 5x1 -5x1 + 3x₂ 4x1 ¹ (12)-[22] T2 = -3x2 Ex: (T₂ - Ti) ([¹]) = [5x 42 ]
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