Solve the system of equations. 6x + 2y = 10 and -6x - 2y = 12 A. (0, 5) B. (-1, 8) C. (2, -1) D. no solution E. infinitely many solutions

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Solve the system of equations. 6x + 2y = 10 and -6x - 2y = 12 A. (0, 5) B. (-1, 8) C. (2, -1) D. no solution E. infinitely many solutions

Mathematics
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\[6x+2y=10\]\[-6x-2y=12\]add these two equations together. If you get a statement that is always true then there are infinitely many solutions. If you get a statement that is never true then there are no solutions. If you can solve for x and/or y then there is one solution. What do you get by adding these together?
The slopes are the same and the y intercepts are different so the lines are parallel and there is no solution.

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