Assume that the matrix A is row equivalent to the matrix B where A = 1 1 -3 7 9 -9 without calculation Find the rank of Matrix A and the dimension of the nullspace of A find bases for the column space...


Assume that the matrix A is row equivalent to the matrix B where A = 1 1 -3 7 9 -9


without calculation


 Find the rank of Matrix A and the dimension of the nullspace of A


find bases for the column space of A, row space of A, and nullspace of A


-3<br>7<br>1 -3 7<br>9 -9<br>1<br>2 -4<br>10<br>13<br>-12<br>1.<br>-1<br>3.<br>-3<br>0 0<br>0 0<br>0 0<br>0 1<br>0 0<br>A =<br>-1<br>-1<br>1.<br>-3<br>and B<br>-1<br>-2<br>Without<br>1<br>-3<br>1<br>-5 -7<br>3<br>-2<br>0-5<br>-4<br>0 0 0<br>calculations,<br>

Extracted text: -3 7 1 -3 7 9 -9 1 2 -4 10 13 -12 1. -1 3. -3 0 0 0 0 0 0 0 1 0 0 A = -1 -1 1. -3 and B -1 -2 Without 1 -3 1 -5 -7 3 -2 0-5 -4 0 0 0 calculations,

Jun 04, 2022
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