Jump to level1 (E) x1 x2 Let T : R? → R² be defined by T X2 x1 -- (} 8 and C = Let u V1 = , V2 = Find T(u), the image of u under T. Find [T(u)]c, the coordinatization of T(u) with respect to the basis C. Ex: 5 T(u) = [T(u)]c 1 4 Check Next

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.4: Linear Transformations
Problem 5EQ: In Exercises 1-12, determine whether T is a linear transformation. 5. T:Mnn→ ℝ defined by...
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Jump to level 1
(:)
X1 – x2
-
Let T : R² → R² be defined by T
X2
x1
8.
and C
{= = []•
Let u =
V2 =
Find T(u), the image of u under T. Find [T(u)]c, the coordinatization of T(u) with respect to the basis C.
Ex: 5
T(u)
(T(u)]c
4
Check
Next
< >
Transcribed Image Text:Jump to level 1 (:) X1 – x2 - Let T : R² → R² be defined by T X2 x1 8. and C {= = []• Let u = V2 = Find T(u), the image of u under T. Find [T(u)]c, the coordinatization of T(u) with respect to the basis C. Ex: 5 T(u) (T(u)]c 4 Check Next < >
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