In the vector space P, of polynomials of degree at most two, the third column of the matrix of transition from the basis B= {e,=4-x?, e,=-2+3x?, e,=1+x} to the basis A =(a,=1, a,=x, a,=r?} is: OA 2/5 OB 1/5 -2/5 OC3

Elementary Linear Algebra (MindTap Course List)
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Chapter5: Inner Product Spaces
Section5.CM: Cumulative Review
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Oc(3
1
OE.
3.
Transcribed Image Text:Oc(3 1 OE. 3.
In the vector space P, of polynomials of degree at most two, the third column of the matrix of transition from the
basis B=(e,=4-x2, e,=-2+3x2,
2'
e=l+x} to the basis A =(a, =1, a,=x, a,=x²} Is
is:
2/5
OB.(
1/5
-2/5
-1/5)
OC3
O D.
3.
14:08
ENG
(?
2021/12/1E
Transcribed Image Text:In the vector space P, of polynomials of degree at most two, the third column of the matrix of transition from the basis B=(e,=4-x2, e,=-2+3x2, 2' e=l+x} to the basis A =(a, =1, a,=x, a,=x²} Is is: 2/5 OB.( 1/5 -2/5 -1/5) OC3 O D. 3. 14:08 ENG (? 2021/12/1E
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