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Let's review the rules for constructing parallelograms:

Opposite sides of a parallelogram are congruent. If you’re given the lengths of two adjacent sides, you can find the length of the other two sides.
Adjacent angles in a parallelogram are supplementary, so the sum of their measurements is 180°.
Opposite angles in a parallelogram are congruent. If you are given the measurements of a pair of adjacent angles of a parallelogram, you can find the measurements of the other two angles.
Given the lengths of adjacent sides and the measurement of any one angle, you can construct a unique parallelogram using the properties of a parallelogram. The word unique means that one (and only one) shape can be constructed.


Parallelogram Rhombus Rectangle Square

two pairs of parallel sides two pairs of parallel sides two pairs of parallel sides two pairs of parallel sides
two pairs of congruent angles two pairs of congruent angles all angles are right angles all angles are right angles
any two adjacent angles are supplementary angles any two adjacent angles are supplementary angles any two angles are supplementary angles any two angles are supplementary angles
two pairs of congruent sides all sides are congruent two pairs of congruent sides all sides are congruent

parallelogram lengths of two adjacent sides and the measurement of any angle
rhombus length of the side and the measurement of one angle
square length of the side
rectangle lengths of two adjacent sides

     
 
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