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Solve each system graphically. Be sure to check your solution. If a system has an infinite number of solutions, use set−builder notation to write the solution set. If a system has no solution, state this. 6x-2y=2 9x-3y=1
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no solutions
the row reduced echelon form of {{6,-2 2},{9,-3,1}} is inconsistent.
Or the determinant of the coefficient matrix = 0, and divisibility by zero is undefined so there are no solutions for either x of y therefore the system of equations is inconsistent
Or the graphs of 6x-2y=2 and 9x-3y=1 are lines with no intersection (parallel to each other) 6x-2y=2 can also be written as 3x-1=y 9x-3y=1 can also be written as 3x-1/3=y both a parallel to each other
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