Chapter 5: Q10 (page 173)
Draw a quadrilateral that has two pairs of congruent sides but that is not a parallelogram.
Short Answer
The quadrilateral that has two pairs of congruent sides but that is not a parallelogram is:

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Chapter 5: Q10 (page 173)
Draw a quadrilateral that has two pairs of congruent sides but that is not a parallelogram.
The quadrilateral that has two pairs of congruent sides but that is not a parallelogram is:

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Write a paragraph proof: The sum of the lengths of the segments drawn from any point in the base of an isosceles triangle perpendicular to the legs is equal to the length of the altitude drawn to one leg.
Given:
Prove: LMNO is a parallelogram.

M, N and T are the midpoints of the sides of .

State how many parallelograms are in the diagram.
Draw a quadrilateral that isn’t a parallelogram but does have two angles opposite each other.
Find something interesting to prove. Then prove it. Answers may vary.
Given:

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