MProveVectorpropertyfligitheSpaces6 is true by rearranging3X3Property 6: for all my stuces A in U = M3x3 and forAall real scalars C, C&A is in V=Mg x 3A) Suppose A is in V=M3x3B) C A must be in V =M 3 x 3& c is a real #C) By definition of C&A, bij = c + aij(D)c, aij are real #'s, bij is also a real #is a 3x3 matrix of real #'sEJC&A is aF) (et ai; and bij be the ijth entries of A and B = c A respectivelans should be a sting of letters ex FEDCRA31(20 A)

Given: For all matrices A in V=M3×3, and for all scalars c∈ℝ, then c⊗A∈V Prove this result by…

Prove property 6 is true by rearranging the flig 3X3 Property 6: for all mastuces A in U = M3x3 and for all real scalars C, C&A is in V=Mgx3 Suppose A is in V=M3x3 & c is a real # CA A must be in V =M3 x 3 By definition of C @ A, bij = c+aij C, aij are real #'s, bij is also a real # is a 3x3 matrix of real #'s COA Let al; and bij be the ijth entries of A and B = c A respectiv ans should be a string of letters ex FEDORA 20A)

Prove property 6 is true by rearranging the flig 3X3 Property 6: for all mastuces A in U = M3x3 and for all real scalars C, C&A is in V=Mgx3 Suppose A is in V=M3x3 & c is a real # CA A must be in V =M3 x 3 By definition of C @ A, bij = c+aij C, aij are real #'s, bij is also a real # is a 3x3 matrix of real #'s COA Let al; and bij be the ijth entries of A and B = c A respectiv ans should be a string of letters ex FEDORA 20A)

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section9.8: Determinants

Problem 44E

See similar textbooks