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He is incorrect because the points cross at(2,6)

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Brandon is incorrect because the lines will not intersect at point (3,6).

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No he is wrong.

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he is wrong

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Brandon is incorrect, the intersecting points are not 3 and 6, but are 7/4, 5.

# data[].attributes.body
Brandon is incorrect because  the lines cross at (2,6)

# data[].attributes.body
Brandon is wrong because the lines don´t intersect at (3,6) they intersect at (1.75,5)

# data[].attributes.body
Brandon is wrong because the lines dont intersect at

# data[].attributes.body
Brandon is incorrect because  the lines intersection is at (1.75,5) not (3,6)

# data[].attributes.body
Brandon is wrong because lines don't intersect at (3,6)

# data[].attributes.body
Brandon is incorrect because the lines do not intersect at (3,6) they intersect at (1.75,5).

# data[].attributes.body
Brandon is incorrect because both lines don't intersect at (3,6). Instead the lines intercept at (1.75 , 5).

# data[].attributes.body
Brandon is wrong because the lines don't intersect in (1.75,5)

# data[].attributes.body
Brandon is wrong because the they dont intercept until 1.75,5 not 3,6.

# data[].attributes.body
Brandon is wrong because the lines dont intersect at (3,6) they intersect in (1.75,5).  I know this because I graphed both lines and they dont intersect in 3,6.

# data[].attributes.body
Brandon claims that (3,6) he is incorrect cause the points were added to (2,6) so that means that brandon had done the equation wrong.

# data[].attributes.body
Brandon is incorrect because its (2,6)

# data[].attributes.body
Brandon is incorrect because the lines do not intercept at (3,6) they intercept at (2,6). I know this because I made a table for both Equations.

# data[].attributes.body
Brandon is incorrect because the points  do not intersect at (3,6) they intercept at (1.75,5)

# data[].attributes.body
He is , wrong because the lines don't meet.

# data[].attributes.body
He is incorrect because I subsitute  (3,6) on x and y and they didn't combine at (3,6).  However, when I solved this answer I got 6=10 and 6 is not equal to 10 .

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Brandon's claim is incorrect solving it in a algebraic way and graphing it .They don't intersect until ( 1.75, 5 ).When you connect the x and y Brandon's way it is wrong

# data[].attributes.body
Brandon is incorrect because he says that the line of inter section is at (3,6) but it is at (1.75,5).

# data[].attributes.body
Brandon is incorrect because the lines wouldn't intersect till (2,6)

# data[].attributes.body
He is wrong the intercept is (1,75,5)

# data[].attributes.headline
no he is wrong because they dont intersect at that point

# data[].attributes.subject
no he is wrong because they dont intersect at that point

# data[].attributes.body
y=4x-2
y=1/2x+5
he is wrong

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hes wrong

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He is wrong because they intersect (1.75, 5) not (3,6)

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nahhhh, i graphed it, and it wasn't    (3,6 )They intersect at ( 1.75, 5 ) i'm done here. WE HAVE A TEST o.O

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Brandon is wrong because the graph

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Brandon is incorrect because the intersection is (1.75,5)

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People are saying he's wrong so i guess he was wrong.

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He is wrong because the lines does not intersect at (3,6)it intersects at (1.75,5)

# data[].attributes.body
HE WRONG

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Brandon is wrong

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Brandon is wrong because they don't intersect at (3,6) they intersect at (1.75,5) i know because i did my homework and i graphed it.

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He is wrong because  they intercept (1,75,5)

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no brandon us wrong because the line intersects at {1.75,5}

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no he is not correct because they only intersect at (1.75,5)

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Brandon is wrong bc on the graph the dots do not connect ,

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no he is wrong because the intersect (1.75,5)

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no he is wrong

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Brandon is wrong because the graph's dots do not intersect, the numbers land on (5,7)

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no he is wrong

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Brandon is wrong and it wasn't (3,6) because the point of interception is (1.75,5)

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No, he is incorrect because  i graph 3.6 and it was not it was 1.75

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No he is not correct because the intersect is (1.75,5)

# data[].attributes.body
He is wrong because they intersect at (1.75,5). IG

# data[].attributes.body
He is wrong because they intersect in (1.75,5)

# data[].attributes.body
Brandon is incorrect because the correct point of interception is (1.75,5)

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He is wrong because when I graphed the equations they didn't intercept at (3,6).

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No he is not correct because the line intersects at (2, 6)