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Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter7: Eigenvalues And Eigenvectors
Section7.CM: Cumulative Review
Problem 4CM
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TRANSCRIBE THE FOLLOWING TEXT IN DIGITAL FORMAT

Giness TóR-R defined by T(x)
if it is
a linear transformation
A transformation T&R-DR
f
be linear
(i) T[u+V) = TLU) + TLV)
(11)
T (Cu)
ст(и)
e
we
have
T(x)=x+
TOR-DR is considered to
it satisfies two properkes
U, VER,
TLU+V)
T(0) + T(V) =
T(U) + T(U)
mence,
ut v tl
uti + v + l
x+1
U+v+2
cuti
TLU+V) & T(U) + T(U)
Determine
1
And
T(CU) = Cuth
C T(U) - C(2U+1)
¿ T(U)
T(CU) cut!
Mence, π(x)=x+1 is not a lineer transformation.
Transcribed Image Text:Giness TóR-R defined by T(x) if it is a linear transformation A transformation T&R-DR f be linear (i) T[u+V) = TLU) + TLV) (11) T (Cu) ст(и) e we have T(x)=x+ TOR-DR is considered to it satisfies two properkes U, VER, TLU+V) T(0) + T(V) = T(U) + T(U) mence, ut v tl uti + v + l x+1 U+v+2 cuti TLU+V) & T(U) + T(U) Determine 1 And T(CU) = Cuth C T(U) - C(2U+1) ¿ T(U) T(CU) cut! Mence, π(x)=x+1 is not a lineer transformation.
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