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Mathematics 8 Online
OpenStudy (anonymous):

The kitchen in Tina’s house is a square. The points P(6, -1) and Q(0, 3) represent the opposite vertices of her kitchen in a drawing on a coordinate grid. Which of these ordered pairs could be a third vertex? (1, -2) (1, -1) (5, 5) (3, 6)

OpenStudy (anonymous):

taking the literal translation to the question, and that this is a square and not a rectangle all sides must be equal

OpenStudy (anonymous):

this problem is odd... is d supposed to be 6,3 rather than 3,6?

OpenStudy (anonymous):

No, that's the exact problem :/

OpenStudy (anonymous):

if it is actually a square and not a rectangle, you can create a triangle with the two points given, the y axis and the line y=-1 you have a side of 4 and 6...

OpenStudy (anonymous):

using the pythagreon theorem you have a hypotenuse of square root 45

OpenStudy (anonymous):

im sorry, square root 52

OpenStudy (anonymous):

actually, im thinking about this wrong.... do you have the points plotted?

OpenStudy (anonymous):

if you move down from the point 0,3, down the y axis, to the same y value as the other point, you have moved down 4 spots, right? well, thats have your axis that the square is placed on, move down 4 more points to get to the other end of your square

OpenStudy (anonymous):

do the same thing with your other point (6,-1), move to the left 6, thats your halfway point then move left the other six

OpenStudy (anonymous):

you have the other two points... (-6,-1) and (0,5)

OpenStudy (anonymous):

neither is an option... wtf, let me look at it a second

OpenStudy (anonymous):

having points at (-6,-1)(0,5) as well as your given points creates a square of equal sides (square root 52)... this problem is not offering you the correct answer. If i had to guess, i would say answer d was supposed to say (6,3) rather than (3,6) that would be a correct answer... (ignoring the fact there is a difference between a square and a rectangle)

OpenStudy (anonymous):

you basically have, with these points, four triangles... each with sides 4 and 6, therefore all with the same hypotenuse These hypotenuse's each create one side of the square.

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