Group 4. Consider the linear application application T(ar³ + br² + cx + d) = 3ar² + 2br + c. T: R₁[¹] → R₂[1] defined by a) Determine justifying the matrix that represents T in relation to canonical R₂[1]. bases of Rs[1] and b) Determine justifying the core and image of T. DE R₂[1] c) Determine justifying polinomials such that Tp = 1² +1+1.

Group 4. Consider the linear application application T(ar³ + br² + cx + d) = 3ar² + 2br + c. T: R₁[¹] → R₂[1] defined by a) Determine justifying the matrix that represents T in relation to canonical R₂[1]. bases of Rs[1] and b) Determine justifying the core and image of T. DE R₂[1] c) Determine justifying polinomials such that Tp = 1² +1+1.

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter6: Vector Spaces

Section6.2: Linear Independence, Basis, And Dimension

Problem 16EQ

See similar textbooks