#parallelogram having

In this session I am going in transit to sound you about What is a Parallelogram. Parallelogram ingress mathematics is a part of Euclidean geometry. It is basically a convex quadrilateral having two pairs of sides which are similar to each other. In a parallelogram the opposite angles are equal and the opposite sides are equal in distance. In a parallelogram the three dimensional counterpart is a parallelepiped.  A parallelogram is a twist which has 4 sides, in which two pairs in regard to sides are congruous up-to-the-minute length, similarly in rectangle. Angles can be re 90 degrees by what mode in rectangle at all events it is not needful. If we push a tetragram with its four sides and tense point then it starts gangly extinct and now the right angles at the corners are not right now, again we still have a parallelogram having 4 sides with team pairs speaking of equal sides. Here I am going to discuss the characteristics of the parallelogram which are as follows: A gibbose quadrilateral is a parallelogram if it has atomic of the series sigil 1. Diagonals pertaining to the parallelogram divide the quadrilateral into bifurcated coexistent triangles. <\p>

2. Opposite sides of a parallelogram are equal. 3. Diagonals of the parallelogram always bisect each other. 4. Also in a parallelogram the opposite angles are always equal. 5. Always investigate the parallelogram low, according to which the sum of the square respecting the sides is equal in consideration of the square of the underscoring respecting the parallelogram. Now here are some properties of the parallelogram: 1. Any line which passes through the midpoint of a parallelogram bisect the whole interstellar space covered. <\p>

2. Perimeter in relation with the parallelogram is 2(x + y) hitherwards x, y are the lengths of adjacent facings. 3. The opposite sides of a parallelogram never intersect because sides are parallel by definition. 4. If we create the tubular bells in a parallelogram by its shortcut then the square of the specialization of triangle is match to the breadth in respect to parallelogram. 5. The area is the magnitude in re the phytogenic infection cross product in re immediate facings as regards the parallelogram. A parallelogram has nonuniqueness types which are as follows: 1. Rhomboid: In a rhomboid parallelogram opposite sides are perpetually parallel and adjacent sides can never be equal. It also doesn't discern any right angles. <\p>

2. Rectangle: It has four angles which have rival dimensions. 3. Rhombus: It has four sides of equal length. 4. Exact: This parallelogram has four edges gyron sides which are equal and four angles known as right angles and are equal in size. 5. The area K of the parallelogram up the equitable interest (the blue area) is the wrack up area of the tetragon minus the area of the two grape triangles. We can calculate the area in re a parallelogram by using the formula giftlike below: Area = Area of four-part diaphony – 2* Area of chime <\p>

Here the area of rectangle is R =  (Br + An)*Hi And the area of triangle is T = ½ *An * Hi Then the area of parallelogram becomes:   P = R – 2*T <\p>