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Thread: linearly independent

  1. #1
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    linearly independent



    prove that if
    A=[ B, C ] <------(it should to be a column not row, cuz i couldnt make it into a column form )

    and the columns of B are independent , then so are the columns of A


    so A is independent AX=[B C]X=[BX, CX]=0 when X=0

    we know that BX=0 when X=0


    then how do i prove this?
    Last edited by qootie; 10-16-2011 at 12:26 AM.

  2. #2
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    Re: linearly independent


    click (HERE) for a good place to start working on the answer to that question...
    Dason on the Cauchy distribution:
    "YOU BETTER LOOK OUT BECAUSE THIS IS SOMETHING THAT IS GOING TO GET YOU"

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