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, tentukan matriks

open parentheses table row x y row z w end table close parentheses minus open parentheses table row cell negative 3 end cell 2 row cell negative 4 end cell 0 end table close parentheses equals open parentheses table row 7 cell negative 5 end cell row cell negative 6 end cell 1 end table close parentheses, tentukan matriks  open parentheses table row x y row z w end table close parentheses factorial

  1. open parentheses table row 4 cell negative 3 end cell row cell negative 10 end cell 7 end table close parentheses

  2. open parentheses table row 3 cell negative 3 end cell row cell negative 10 end cell 1 end table close parentheses

  3. open parentheses table row 4 cell negative 2 end cell row cell negative 10 end cell 1 end table close parentheses

  4. open parentheses table row 4 cell negative 3 end cell row cell negative 9 end cell 1 end table close parentheses

  5. open parentheses table row 4 cell negative 3 end cell row cell negative 10 end cell 1 end table close parentheses

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open parentheses table row x y row z w end table close parentheses minus open parentheses table row cell negative 3 end cell 2 row cell negative 4 end cell 0 end table close parentheses equals open parentheses table row 7 cell negative 5 end cell row cell negative 6 end cell 1 end table close parentheses  space space space space space space space open parentheses table row cell x plus 3 end cell cell y minus 2 end cell row cell z plus 4 end cell w end table close parentheses equals open parentheses table row 7 cell negative 5 end cell row cell negative 6 end cell 1 end table close parentheses    x plus 3 equals 7 space space space rightwards arrow x equals 4 space  y minus 2 equals negative 5 space space space space rightwards arrow y equals negative 3  space z plus 4 equals negative 6 space space space space space space rightwards arrow z equals negative 10  space w equals 1    open parentheses table row x y row z w end table close parentheses equals open parentheses table row 4 cell negative 3 end cell row cell negative 10 end cell 1 end table close parentheses

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Jika matriks A = ( 2 3 ​ 1 5 ​ ) , maka matriks B yang memenuhi, A + B t = ( A − B ) t adalah ....

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