Prove that the polynomial functions p. q.r is a basis for Pi.e. for the lineur space spanned by the polynomial funetions of degree at most equal to 2. Also, find the coordinates of the polynomial...



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Prove that the polynomial functions p. q.r is a basis for Pi.e. for the lineur space spanned by the<br>polynomial funetions of degree at most equal to 2. Also, find the coordinates of the polynomial function t<br>relative to the ordered basis p. 4.r.<br>A.3<br>p(x) = -1-<br>q(1) = 3+2r<br>r(r) =1-<br>t(x) = -3+ 5x + z2<br>%3D<br>

Extracted text: Prove that the polynomial functions p. q.r is a basis for Pi.e. for the lineur space spanned by the polynomial funetions of degree at most equal to 2. Also, find the coordinates of the polynomial function t relative to the ordered basis p. 4.r. A.3 p(x) = -1- q(1) = 3+2r r(r) =1- t(x) = -3+ 5x + z2 %3D

Jun 04, 2022
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