Suppose T: M2,2→→P2 is a linear transformation whose action on a basis for M2,2 is as follows: [1]- Describe the action of T on a general matrix, using x as the variable for the polynomial and a, b, c, and d as constants. Use the character to indicate an exponent, e.g. ax^2-bx+c. = -2x+5 = 0 =-x+4 T -2-2 -4-2 = 2x²+4x-26 T 02 = -2x²+2x+10
Suppose T: M2,2→→P2 is a linear transformation whose action on a basis for M2,2 is as follows: [1]- Describe the action of T on a general matrix, using x as the variable for the polynomial and a, b, c, and d as constants. Use the character to indicate an exponent, e.g. ax^2-bx+c. = -2x+5 = 0 =-x+4 T -2-2 -4-2 = 2x²+4x-26 T 02 = -2x²+2x+10
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.6: The Algebra Of Matrices
Problem 13E
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