A linear trons.formation D:V→V is given with V = Sp £1, tiet, e, t.e*? vector space and D= d derivote operator. a-) Find the matrix transformation D on the basis of 0-$1itiet,e,t.e 6-) Define the D linear transformation. (D(x) =Y, X=f(4) and y f'(t) carresponding to the linear %3D

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter3: Matrices
Section3.6: Introduction To Linear Transformations
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2.
A linear transfarmation D:V→V is given with
V = Sp £1,t, e, e, t.e ? vector space and D= d derivote
operator.
a-) Find the matrix corresponding to the linear
transformation D on the basis
,2+
6-) Define the D linear transformation. (D(x)=Y, X-f 4)
and y f'(t)
Transcribed Image Text:2. A linear transfarmation D:V→V is given with V = Sp £1,t, e, e, t.e ? vector space and D= d derivote operator. a-) Find the matrix corresponding to the linear transformation D on the basis ,2+ 6-) Define the D linear transformation. (D(x)=Y, X-f 4) and y f'(t)
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