Let T₁: P₂ → R² and T₂: R² → R2x2 be linear transformations defined as follows. Ti (ao + a1x + a2x²)= T2 x1 = 3x1 -3x2 a2 + a₁ a1 - -6x1 -9x2. (T₂T₁) (3 + 2x + 5x²) = Ex: 42 [B
Let T₁: P₂ → R² and T₂: R² → R2x2 be linear transformations defined as follows. Ti (ao + a1x + a2x²)= T2 x1 = 3x1 -3x2 a2 + a₁ a1 - -6x1 -9x2. (T₂T₁) (3 + 2x + 5x²) = Ex: 42 [B
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Linear Transformations
Section6.CR: Review Exercises
Problem 21CR: Let T be a linear transformation from R2 into R2 such that T(4,2)=(2,2) and T(3,3)=(3,3). Find...
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Let T₁: P₂ → R2 and T2 R2 R2x2 be linear transformations defined as follows.
a1
T₁ (αo + α₁ x + a₂2²) = [a² + a₁]
T₂
(T₂0 T₁) (3 + 2x + 5x²) =
Check
3x1
-6x1
-3x2 -9x2.
Next
Ex: 42
3
Feedback?
2
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Transcribed Image Text:487772.3387870.qx3zqy7
Jump to level 1
Let T₁: P₂ → R2 and T2 R2 R2x2 be linear transformations defined as follows.
a1
T₁ (αo + α₁ x + a₂2²) = [a² + a₁]
T₂
(T₂0 T₁) (3 + 2x + 5x²) =
Check
3x1
-6x1
-3x2 -9x2.
Next
Ex: 42
3
Feedback?
2
D-D-D-
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