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Ulises is incorrect because the point of intersection is (2,6) not (3,6). If you substitute x with 2 and y with 6 the equations with both be equivalent.

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He is incorrect because i graphed it and the point of intersection was at 2,6

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I am incorrect because as you can see if you use 3 for x you will get different answers. And if you use 2 you will get the same answers. So when I said (3,6) I was incorrect and the correct one is (2,6)

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Ulises is incorrect because if you substitute x with 3 on both equations you will get different answers on both equations.If you substitute x with 2 then the lines will intersect at (2,6), the lines will not intersect at (3,6)

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Ulises is not correct because if you substitute the x for 3, you will get different answers. Also on the graph, it shows as 2,6 instead of 3,6

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no es correct porque el punto de intercepcion es (2,6) and no (3,6).

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He is not correct because the point of intersection is (2,6). Another reason why He is wrong is because if you substitute x with 3

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He is incorrect because  the points intersect in (2,6)

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he's not correct, the point of intersection is (2, 6) I know this because when I graphed both equations it shows that that's where they intersect

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he is incorrect because 7/ 3.5 is equal to 2 not 3. which means 2 is x

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Ulises is incorrect. The points intersect at point (2,6). I know this because i graphed the two equations and got that point. Another way i could've found this out is by using this equation          4x-2=1/2x+5. Your X would be 2. To find Y you must substitute X to get your Y which is

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He is not correct because the point intersection is (2,6) and if you substitute 3 for x you will get the wrong answer.

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Ulises is incorrect because for the first problem 4 multiplied by 3 and subtracted by 2 will equal 10. For the first problem and graphing the points of intersection won't equal to 6. For both equations to be correct we can try (2,6) which will be equal to y.

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Ulises isn't correct because the point of intersection is (2,6). I also know because if you substitute 3 for x you will not get the correct answer.

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He is not correct, it intersects at (2,6). I know because graphing it will tell you that it intersects at (2,6).

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The point of intersection is (2,6) so he is incorrect.

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he is not correct the point of intersection is (2,6) i know dis cuz i graphed it

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Ulises is the incorrect person because the intersect(ing)(ion), is not correct niether, as well as him. if the points are graphed, the answer/ point of intersection is (2,6)
- liaises courtesy of nancy :)

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He is not correct because the intersect is a (2,6).

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No because when you graph it the point of intersection is 2,6

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The point of intersection is not correct. I know that he is not correct because if you graph the lines, you will see that they intersect at (2,6). If you substitute x=3 and y=6 in both equations, you will see that the numbers are not equal.

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He is not correct because the point of intersect is (2,6), if you put 3 as x, and 6 as y, they will not be equal.

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Ulises is not correct because when you substitute x for 3, in both equations the numbers don´t equal the same. Also when graphing the points you would get (2,6) not (3,6).