SOLUTION: Hello,
Is it possible to state that the following quadrilateral is a parallelogram:
given -
Top and bottom line segments are parallel.
The sides are of equal length to each o
Algebra.Com
Question 187689: Hello,
Is it possible to state that the following quadrilateral is a parallelogram:
given -
Top and bottom line segments are parallel.
The sides are of equal length to each other.
A diagonal is drawn from lower left corner to upper right.
The quad can be visualized as ABCD (from lower left and going counter clockwise).
I say it is a parallelogram by reason that two internal triangles are congruent (BEC and DEA). Point "E" is developed when I draw a second diagonal from the upper left to lower right corners.
My friend says it is not a parallelogram. He does not see that the two inner triangles are congruent.
Your help would be appreciated.
Answer by jim_thompson5910(35256) (Show Source): You can put this solution on YOUR website!
Is is possible to post a picture? I think I have the quadrilateral visualized, but I'm sure I'm missing some critical information.
RELATED QUESTIONS
Prove that if one pair of opposite sides of a quadrilateral is both congruent and... (answered by KMST)
Can not figure out how to solve the following. I am to find the value of x and y to... (answered by venugopalramana)
Hi, can you help me solve this problem?
Given a quadrilateral whose vertices are ( 3, 5 (answered by ikleyn,Edwin McCravy)
four line segments are chosen at random from a collection of six line segments having... (answered by solver91311)
find the values of a and b that would make the quadrilateral a parallelogram. (diagonal... (answered by greenestamps)
the problem says solve for x=____deg and is kite problem
(answered by josgarithmetic)
How do you find the values of x and y that ensure eace quadrilateral is a parallelogram?... (answered by Theo)
Given: Quadrilateral ABCD; E, F, G and H are midpoints of AD, AB, BC, and CD... (answered by mananth)
Write a coordinate proof to show that the segments connecting the midpoints of any... (answered by greenestamps)