If a rhombus is positioned correctly for a coordinate proof, then which of the following is true?
The intersection of the diagonals is at the origin and the midpoint of each side is on the axis.
One vertex is on the origin and one side coinside with the x- axis
One tex is on (1,0) and one side coincides with the x-axis.
One vertex is on (0,1) and one side coincides with the y-axis

Question

If a rhombus is positioned correctly for a coordinate proof, then which of the following is true?
The intersection of the diagonals is at the origin and the midpoint of each side is on the axis.
One vertex is on the origin and one side coinside with the x- axis
One tex is on (1,0) and one side coincides with the x-axis.
One vertex is on (0,1) and one side coincides with the y-axis

anonymous · Answer

Does it really matter what position the rhombus is in? When the question refers to a coordinate proof, are they referring to proving that a set of points make up the vertexes of a given shape?

annipuppi · Answer

I don't really know. Thats why I asked this because I'm confused on what it even is...

anonymous · Answer

Yeah. It seems pretty foreign to me. . .|dw:1386796067596:dw|

However, by the options that we were given, I would say the easiest way to go about proving this would be to have a rhombus positioned like so. That way you can easily get the length of one side and reduce your calculations. That's just my opinion though.

annipuppi · Answer

okay so what option would be the answer?

anonymous · Answer

One vertex is at the origin and one side coincides with the x-axis

annipuppi · Answer

okay thanks