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Mathematics (quadrilateral).docx
Mathematics (quadrilateral).docx
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Basics of QuadrilateralsBasics of Quadrilaterals
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Mathematics (quadrilateral).docx

  1. LESSON 2: CONDITIONS THAT MAKE A QUADRILATERAL A PARALLELOGRAM KINDS OF QUADRILATERAL: Trapezoid: A quadrilateral with only one pair of opposite sides are parallel. Isosceles: A trapezoid in which the non-parallel sides are congruent. Parallelogram: A quadrilateral in which two parts of opposite sides are parallel. Rhombus: A parallelogram with four congruent sides. Rectangle: A parallelogram with four congruent angles. Square: A parallelogram with four congruent angles and four congruent sides. Kite: A quadrilateral in which two consecutives sides are congruent.
  2. DEFINITION OF TERMS: Parallel: Two lines that do not intersect or meet each other at any point in a plane. Congruent: Identical in size and shape. Bisect: To cut or divide into two equal parts: Supplementary: The sum of two angles is 1800 Parallelogram: A quadrilateral with both pairs of opposite sides are parallel. Perpendicular: 900 THE FOLLOWING DEFINITIONS AND THEOREMS ARE THE CONDITIONS THAT WILL PROKE THAT A QUADRILATERAL IS A PARALLELOGRAM.
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