Two systems of equations are given below. For each system, choose the best description of its solution. If applicable, give the solution. System $$ A $$ $$ - 4 x - y = - 8 $$ $$ - 4 x + y = - 8$$ The system has no solution. The system has a unique solution: $$( x , y ) = ( \square , \square ) $$The system has infinitely many solutions. They must satisfy the following equation: $$y = \square $$ System B $$ 2 x - y - 2 = 0 $$ $$ - 2 x + y = - 2$$ The system has no solution. The system has a unique solution: $$( x , y ) = ( \square , \square ) $$The system has infinitely many solutions. They must satisfy the following equation: $$ y = \square $$

Question

Two systems of equations are given below. For each system, choose the best description of its solution. If applicable, give the solution. System $$ A $$ $$ - 4 x - y = - 8 $$ $$ - 4 x + y = - 8$$ The system has no solution. The system has a unique solution: $$( x , y ) = ( \square , \square ) $$The system has infinitely many solutions. They must satisfy the following equation: $$y = \square $$ System B $$ 2 x - y - 2 = 0 $$ $$ - 2 x + y = - 2$$ The system has no solution. The system has a unique solution: $$( x , y ) = ( \square , \square ) $$The system has infinitely many solutions. They must satisfy the following equation: $$ y = \square $$

Edwards Zimmerman · Accepted Answer

system AThe system has a unique solution (2, 0) system BThe system has infinitely many solutions.They must satisfy the following equation:y = 2x - 2

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