A quadrilateral is a polygon that stands out for the characteristics of its sides and angles. This figure has four sides in total, also presenting four interior angles and four exterior angles.
These polygons come in a variety of shapes, but they all share the same characteristics: four vertices, four interior angles, four sides, two diagonals, and a sum of all angles equaling 360 degrees. Trapezoids, parallelograms, and trapezoids are the three types of figures. Parallelograms can be rhombus-shaped, square-shaped, rhomboid-shaped, or rectangle-shaped.
The sides that share a vertex are said to be consecutive.
The fact that opposite sides are equal and lack a common vertex distinguishes them.
The total of all the opposite sides of quadrilaterals becomes equal when they become constricted. AB + CD, for example, equals BC + DA.
Simple quadrilaterals are formed by joining two triangles with a common side that corresponds to one of the diagonals.
The angles of opposite angles and vertices are identical since they are not on the same side.
A rhombus is formed when the diagonals of a quadrilateral section are divided into four triangles with the same perimeter.
It has a midpoint where the diagonals connect.
A diagonal can only be drawn from a vertex.
The sum of the internal angles equals the sum of the four right angles, giving a total of 360 degrees.
Only one diagonal can be drawn starting from a vertex.
Angles on the same side that are next to each other become supplementary, meaning they add up to 180 degrees.
There are only two diagonals that can intersect at an inside position.
Interior angles.
The sum of all the interior angles of a quadrilateral gives a total of 360 degrees.
Parallelograms.
Quadrilaterals are considered parallelograms because they have two pairs of parallel opposite sides.
The quadrilateral will always be a parallelogram when its consecutive angles are supplementary, that is, the sum of its two angles equals 180 degrees. The sum of all interior angles equals 180 degrees. Likewise, the diagonals in this figure always bisect, that is, they are cut in half.
Trapezoids.
These figures do not have any pair of opposite parallel vertices, which is why certain quadrilaterals are considered to be trapezoids In isosceles trapezoids, their diagonals are always congruent, that is, they have the same length.
Rectangle.
It presents the equal opposite sides, its diagonals are equal and it presents all its equal angles. The diagonals in this figure always bisect and become congruent.
Diamond.
Its sides are equal, its opposite angles are equal, and the non-opposite angles are supplementary. These come to have perpendicular diagonals and present bisectors of the angles that they intersect.
The main diagonal of the rhomboid is the bisector of the angles it intersects and at the same time is the perpendicular bisector of the secondary diagonal.
Square.
It has all its sides and angles equal. Its diagonals are equal, perpendicular, and bisected.
There are different types of quadrilateral, which are classified into two classes based on their interior angles:
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