Asked by Twg
                The legs of an ironing board are equal in length and
bisect each other at the point where they cross.
What generalization about
parallelograms ensures that the ironing board will
always be parallel to the floor, regardless of the height
of the board above the floor?
            
        bisect each other at the point where they cross.
What generalization about
parallelograms ensures that the ironing board will
always be parallel to the floor, regardless of the height
of the board above the floor?
Answers
                    Answered by
            Ms. Sue
            
    What does "parallel" mean?
    
                    Answered by
            Twg
            
    level to doesn't it?
    
                    Answered by
            Ms. Sue
            
    A parallelogram has two sides that are the same distance apart.  They are parallel -- like this:
____________________________________
____________________________________
Here's a site about parallelograms.
http://www.ies.co.jp/math/products/geo1/applets/para/para.html
I'm sure you'll be able to answer the question now. Please post your answer, and I'll be glad to check it.
    
____________________________________
____________________________________
Here's a site about parallelograms.
http://www.ies.co.jp/math/products/geo1/applets/para/para.html
I'm sure you'll be able to answer the question now. Please post your answer, and I'll be glad to check it.
                    Answered by
            Twg
            
    ok, is it because the legs are the same size??
    
                    Answered by
            Ms. Sue
            
    Your question is:  "What generalization about parallelograms ensures that the ironing board will always be parallel to the floor, regardless of the height 
of the board above the floor?"
This part of the above site answer the question.
1. The opposite sides are equal in length.
. . .
3. The diagonals bisect each other.
 
    
of the board above the floor?"
This part of the above site answer the question.
1. The opposite sides are equal in length.
. . .
3. The diagonals bisect each other.
                    Answered by
            Twg
            
    so the opposite legs are the same in length even though they cross each other. That's the answer?
    
                    Answered by
            Ms. Sue
            
    The  legs are diagonals of the parallelogram, and they bisect each other.
    
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