6x +2y=4 y=-3x+2
i solved it by substituion method like this 6x+2y=4_y=-3x+2 Replace all occurrences of y with the solution found by solving the last equation for y. In this case, the value substituted is -3x+2. 6x+2(-3x+2)=4_y=-3x+2 Multiply 2 by each term inside the parentheses. 6x+(-6x+4)=4_y=-3x+2 Since 6x and -6x are like terms, add -6x to 6x to get 0. 0+4=4_y=-3x+2 Remove the 0 from the polynomial; adding or subtracting 0 does not change the value of the expression. 4=4_y=-3x+2 Since 4=4, the equation will always be true. Always True_y=-3x+2
that is correct another way of looking at it is that this means both equations represent the same line, thus every point on the line is a solution Infinite solutions
solve the first equation for y get \[y=-3x+2\] same as second equation. so you really have only one equation, they just look different
I have dependant, inconsistant, (1,-1) (2,0) for my answers
no there is not one answer or two answers. it is the same line
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