The columns of 13 = 0 1 0 X₁ OA. TX₂ X3 X₁ for the image of an arbitrary x= x₂ in R³. (င်)- X3 X₁ OC. TX₂ 1 -#-8-8-8- HH are e₁= 0 0 X3 100 = 001 5x₁ + 4x2 - 4x3 4X1 - 6x1 + x3 5x₁ + 4x2 - 4x3 - 6x1 + x3 0 Suppose that T is a linear transformation from R³ into R² such that T (₁) 1 *** X₁ OB. T X₂ X3 X₁ OD. T X₂ X3 = = 5x₁-6x₂ 4x₁ 4x2 + x3 5x₁-6x₂ 4X1 [ - ] -- [:)] T(e₂) -6 and T (3) Find a formula
The columns of 13 = 0 1 0 X₁ OA. TX₂ X3 X₁ for the image of an arbitrary x= x₂ in R³. (င်)- X3 X₁ OC. TX₂ 1 -#-8-8-8- HH are e₁= 0 0 X3 100 = 001 5x₁ + 4x2 - 4x3 4X1 - 6x1 + x3 5x₁ + 4x2 - 4x3 - 6x1 + x3 0 Suppose that T is a linear transformation from R³ into R² such that T (₁) 1 *** X₁ OB. T X₂ X3 X₁ OD. T X₂ X3 = = 5x₁-6x₂ 4x₁ 4x2 + x3 5x₁-6x₂ 4X1 [ - ] -- [:)] T(e₂) -6 and T (3) Find a formula
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Subject: algebra
![100
The columns of 13 0 1 0
001
X1
OA. TX₂
X3
X1
for the image of an arbitrary x = x₂ in R³.
X3
X1
OC. T X₂
are e₁ =
X3
5x₁ + 4x2 - 4x3
4X1
- 6x1 + x3
1
5x₁ + 4x2 - 4x3
- 6x₁ + x3
0
e₂ =
0
1
0
, 03 =
0
0 Suppose that T is a linear transformation from R³ into R² such that T (₁) > - - - •
[-]
(...)
X₁
OB. T X₂
X3
=
5x₁-6x₂
4x₁
4x2 + x3
X₁
5x₁-6x₂
--{][*]
OD. TX₂
4x1
X3
-4
- ] - [ - ] Find a
[
=
-[8]
=
, and T (23)
Find a formula](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc7fe5a73-45e4-4166-8ba1-50e355550dfc%2Fc410c3bd-439b-4aba-b21d-9a311372f386%2Flrnyrp_processed.jpeg&w=3840&q=75)
Transcribed Image Text:100
The columns of 13 0 1 0
001
X1
OA. TX₂
X3
X1
for the image of an arbitrary x = x₂ in R³.
X3
X1
OC. T X₂
are e₁ =
X3
5x₁ + 4x2 - 4x3
4X1
- 6x1 + x3
1
5x₁ + 4x2 - 4x3
- 6x₁ + x3
0
e₂ =
0
1
0
, 03 =
0
0 Suppose that T is a linear transformation from R³ into R² such that T (₁) > - - - •
[-]
(...)
X₁
OB. T X₂
X3
=
5x₁-6x₂
4x₁
4x2 + x3
X₁
5x₁-6x₂
--{][*]
OD. TX₂
4x1
X3
-4
- ] - [ - ] Find a
[
=
-[8]
=
, and T (23)
Find a formula
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