Which of the following quadrilaterals have diagonals that bisect each other?

A. Parallelogram
B. Rectangle
C. Square
D. Rhombus

Question

Which of the following quadrilaterals have diagonals that bisect each other?

 		A.	Parallelogram
 		B.	Rectangle
 		C.	Square
 		D.	Rhombus

directrix · Answer

One of the properties of a parallelogram is that the diagonals of a parallelogram bisect each other. So, the question becomes this: Which of those options are parallelogram?

anonymous · Answer

could it be D and A ?? @Directrix

karatechopper · Answer

Well to me, I think it could be C as well

directrix · Answer

D and A options have both pairs of opposite sides parallel.
The same holds for C and A as well.
So, they are all parallelograms and therefore have diagonals that bisect each other.

So, the answer is ?

anonymous · Answer

all of them

karatechopper · Answer

*facepalm*
Danny, reread that...you are right that all of the answers are correct.
BUT what is that thing that all the answers have in common?

anonymous · Answer

there quads :/

directrix · Answer

>>all of them   Yes, that is what I got.

The answer to the Chopper's question lies in my post from above which I will re-post here: 

One of the properties of a parallelogram is that the diagonals of a parallelogram bisect each other. So, the question becomes this: Which of those options are parallelogram?

anonymous · Answer

D :/

karatechopper · Answer

Which answer choice says parallelogram?

anonymous · Answer

A :(

karatechopper · Answer

there ya go :)

anonymous · Answer

thank you  :( :)

directrix · Answer

@Danny_Boy  

All of the listed quadrilaterals have diagonals that bisect each other.
That is why I would choose all the options for the answer IF that is an option

The question is, in my opinion, poorly written. 

If it had read: Which of the following is the most general name for a quadrilateral with diagonals that bisect each other, I would concur with @karatechopper 

As the question is posted, I am sticking with my "all of the them" response.

anonymous · Answer

indeed that was the answer :( ..... which i got wrong :(

directrix · Answer

Sorry about that @Danny_Boy . I told you what I thought and why before somebody told you differently. So, I don't know what to say.

Is there a replacement question?

anonymous · Answer

no :(...... but no i know thanks to all of you  ......... :/

directrix · Answer

Then, just shake it off and move on to the next problem.

anonymous · Answer

hahah yeah i did but did not pass hahahaha  :(