What are the 6 properties of a parallelogram?

What are the 6 properties of a parallelogram?

Properties of Parallelograms Explained

  • Opposite sides are parallel.
  • Opposite sides are congruent.
  • Opposite angles are congruent.
  • Same-Side interior angles (consecutive angles) are supplementary.
  • Each diagonal of a parallelogram separates it into two congruent triangles.
  • The diagonals of a parallelogram bisect each other.

What are quadrilaterals 6 types of quadrilaterals?

Answer: A quadrilateral refers to a four-sided polygon that has four angles. The seven types of quadrilaterals are parallelogram, rhombus, kite, rectangle, trapezoid, square, and isosceles trapezoid. Furthermore, the parallel sides of a trapezium are known as bases.

What are the properties of a convex quadrilateral?

A quadrilateral has 2 diagonals based on which it can be classified into concave or convex quadrilateral. In case of convex quadrilaterals, diagonals always lie inside the boundary of the polygon. Based on the lengths of sides and angles, common convex quadrilaterals are: Let us discuss in brief the properties of quadrilaterals.

How are the diagonals of a quadrilateral classified?

A quadrilateral has 2 diagonals based on which it can be classified into concave or convex quadrilateral. In case of convex quadrilaterals, diagonals always lie inside the boundary of the polygon. Based on the lengths of sides and angles, common convex quadrilaterals are: Trapezoid. Parallelogram. Square. Rectangle.

What are the properties of a rhombus quadrilateral?

A rhombus is a quadrilateral which has the following four properties: 1 Opposite angles are equal 2 All sides are equal and, opposite sides are parallel to each other 3 Diagonals bisect each other perpendicularly 4 Sum of any two adjacent angles is 180°

What are the properties of a quadrilateral parallelogram?

Let us discuss in brief the properties of quadrilaterals. Properties of Parallelogram : Opposite sides are parallel and equal to each other. Opposite angles are equal. Diagonals bisect each other.