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Given the matrix A and its reduced row echelon form R, answer the following questions. A=...

Given the matrix A and its reduced row echelon form R, answer the following questions. A= 10 20 3 4 1 1 60 7 6 11 6 1 10 10 2

Given the matrix A and its reduced row echelon form R, answer the following questions. A= 10 20 3 4 1 1 60 7 6 11 6 1 10 10 2 1 8 2 16 18 R= 1 0 2 0 3 4 0 14 0 4 2 000134 000000 Find a basis for the column space of A and the row space of A. Basis for column space of A: with a comma-separated list of vectors enclosed with braces { } Use vector notation <21,22,..., Im >. Express your basis using set notation Use vector notation<11,12,..., In >. Express your basis using set notation with Basis for row space of A: a comma-separated list of vectors enclosed with braces {}. Calculate each of the following. rank(A) = nullity(A) = nullity (AT) - o Find a vector of R6 not belonging to null(A): Use vector notation <11,12,...,16 >.
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Maden 11.2019 Output: DC 5V-2120C57-24 Micro USB Type-Cinc-DC 56-23 Capac 10000 Kode Neficze -7300753 EC 60950-1 2005 573252(PAGE NO IDATE 2 - - c. 8 coooo 2 7 46 10 16 10 18 Reduced form of AT 1 0 0 1 D O-1 1 2 O o 0 0 0 0 Oo oo NW Rank No. of laws

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