The linear tranformation L defined bymaps P₁ into P3.(a) Find the matrix representation of L with respect to the ordered basesS =L(p(x)) = 9p 11p"E = {³, z², z, 1} and F = {z²+z+1, z +1,1}(b) Use Part (a) to find the coordinate vectors of L(p(x)) and L(g(x)) where p(x) =) = −47³ - 13x and g(x) = x² + 8.[L(p(z))] p=[L(g(x))] F =

Answered: Image /qna-images/answer/2dde86d0-0bae-4fcf-a16a-cb23c987aba0.jpg

The linear tranformation L defined by maps P₁ into P. (a) Find the matrix representation of L with respect to the ordered bases S L(p(x)) 9p -11p" E = {¹, ², 2, 1) and F= {x²+x+1, 2+1,1} (b) Use Part (a) to find the coordinate vectors of L(p(x)) and L(g(x)) where p(x) = -4³ -13r and g(x) = x² + 8. [L(p(x))] p= [L(g(x))]=

The linear tranformation L defined by maps P₁ into P. (a) Find the matrix representation of L with respect to the ordered bases S L(p(x)) 9p -11p" E = {¹, ², 2, 1) and F= {x²+x+1, 2+1,1} (b) Use Part (a) to find the coordinate vectors of L(p(x)) and L(g(x)) where p(x) = -4³ -13r and g(x) = x² + 8. [L(p(x))] p= [L(g(x))]=

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter8: Applications Of Trigonometry

Section8.3: Vectors

Problem 11E

See similar textbooks