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Terms of Endearment
Proving Quadrilaterals are
Parallelograms: 6.3
Theorems that prove quadrilaterals to be parallelograms
• If both pairs of opposite sides are
  congruent, it is a parallelogram
• If both pairs of opposite angles are
  congruent, it is a parallelogram
• If an angle is supplementary to both of
  its consecutive angles, it is a
  parallelogram
• If the diagonals bisect each other, it is
  a parallelogram
• If one pair of opposite sides are
  congruent and parallel, it is a
  parallelogram
Summary of properties that prove it a parallelogram
• Both pairs of opposite sides are
  parallel
• Both pairs of opposite sides are
  congruent
• Both pairs of opposite angles are
  congruent
• One set of sides is congruent and
  parallel
• Diagonals bisect each other
• One angle is supplementary to both
  of its consecutive angles

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6.3 terms

  • 1. Terms of Endearment Proving Quadrilaterals are Parallelograms: 6.3
  • 2. Theorems that prove quadrilaterals to be parallelograms • If both pairs of opposite sides are congruent, it is a parallelogram • If both pairs of opposite angles are congruent, it is a parallelogram • If an angle is supplementary to both of its consecutive angles, it is a parallelogram • If the diagonals bisect each other, it is a parallelogram • If one pair of opposite sides are congruent and parallel, it is a parallelogram
  • 3. Summary of properties that prove it a parallelogram • Both pairs of opposite sides are parallel • Both pairs of opposite sides are congruent • Both pairs of opposite angles are congruent • One set of sides is congruent and parallel • Diagonals bisect each other • One angle is supplementary to both of its consecutive angles