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Mathematics 8 Online
OpenStudy (anonymous):

Given: points A(2; 1), B(3; 2), C(4; 4) andD(5; 2). IsABCDa parallelogram

OpenStudy (goformit100):

Use distance formula.

OpenStudy (anonymous):

I don't see how that would help

OpenStudy (goformit100):

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OpenStudy (e.mccormick):

How it would help is because of the properties of parallelograms.

OpenStudy (e.mccormick):

What goformit100 is talking about should be somewhere in your book. A list of information like this one: http://www.regentsprep.org/Regents/math/geometry/GP9/LParallelogram.htm

OpenStudy (anonymous):

I kinda see what you're saying, but this section is on vectors

OpenStudy (anonymous):

if vector AB = vector DC and vector AD = vector BC, then it's a parallelogram. vector AB = point B - point A

OpenStudy (anonymous):

This is what my prof. put as the answer ABCD is a Parrallogram if vector AB+VECTOR AD=VECTOR AC

OpenStudy (e.mccormick):

AH, in vectors. OK, yes, if they define the sides of the parallelogram. So if you can prove that they are one vector added on to the other, and vice verca, then they define it.

OpenStudy (anonymous):

I'm on the verge of seeing what you're saying. But, I don't see how proving that by proving that when we add 2 of the vectors it equals the 3rd one (which is given), indicates that the set of given points is a Parrallogram.

OpenStudy (e.mccormick):

Well, in this case, it isn't but... let me see.... I may have an easy reference already made.

OpenStudy (anonymous):

right, for this problem the answer is that it isn't a Parrallogram

OpenStudy (e.mccormick):

OK, this was a draft, but it has it in there.

OpenStudy (e.mccormick):

If you look at the first page, the vectors can add up on either side to meet at the far corner. In this problem of yours, they add one way, but not the other. Well, they don't reach one of the points through addition.

OpenStudy (anonymous):

OOOOO

OpenStudy (e.mccormick):

Yah, I know, most people don't have a rough draft of vector additon sitting around in a PDF. LOL.

OpenStudy (anonymous):

so if we have to vectors and add them they form Parrallogram no matter what. But this problem is asking specifically if the Parrallogram they form has a vertices on the indicated points? essentially

OpenStudy (dan815):

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