[2³] -16 Find k so that there exists a vector X whose image under the linear transformation T(x) = Ax is w. Note: The image is what comes out of the transformation. Let A = k = Find k so that w is a solution of the equation Ax = 0. k and w = ||

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 27E
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Let 4-[1] and W-[*]
A =
w=
-[-1³].
Find k so that there exists a vector X whose image under the linear transformation T(x) = Axis w.
Note: The image is what comes out of the transformation.
k =
Find k so that w is a solution of the equation Ax = 0.
k
=
Transcribed Image Text:Let 4-[1] and W-[*] A = w= -[-1³]. Find k so that there exists a vector X whose image under the linear transformation T(x) = Axis w. Note: The image is what comes out of the transformation. k = Find k so that w is a solution of the equation Ax = 0. k =
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