(2 marks) Consider the linear transformation T: R3 R2 where T. T. ) Find a matrtx A such that T(v)- Av. Enter the matrox A in the response area below (To enter a matrtx, cick on the button with 9 dots arranged in a square and choose the number of rows and columns Then edit the entries of the matrox If you accidentaly mess up the format of the matrix, cick the button with the rubbish bin to reset the entry area ) * nin (a) ) Determine the rank and nuty of T. These are ank (T) and nuity (7)-

(2 marks) Consider the linear transformation T: R3 R2 where T. T. ) Find a matrtx A such that T(v)- Av. Enter the matrox A in the response area below (To enter a matrtx, cick on the button with 9 dots arranged in a square and choose the number of rows and columns Then edit the entries of the matrox If you accidentaly mess up the format of the matrix, cick the button with the rubbish bin to reset the entry area ) * nin (a) ) Determine the rank and nuty of T. These are ank (T) and nuity (7)-

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section9.8: Determinants

Problem 31E

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