The rhombus is a quadrilateral because it has four sides (and four corners), and it is a parallelogram because it has opposite sides that are parallel (and congruent).
Combining two opposite vertices we obtain the two diagonals, that is, the vertical diagonal that we can indicate with d 1, and the horizontal diagonal AC that we can indicate with d 2.
The two diagonals are not the same size, otherwise, it would be a square.
A square, like a rhombus, has the same number of sides. In addition, the square’s diagonals are perpendicular to one another and cut through the opposing angles. A rhombus is thus a square.
The following are some crucial rhombus angles facts:
The rhombus formulas are defined by two major characteristics, such as:
The area of a rhombus is the area that it covers in a two-dimensional plane. The area is calculated by dividing the product of the rhombus’ diagonals by two. It’s written like this:
Area of Rhombus, X = (d1 x d2)/2 square units |
The total length of a rhombus’s boundaries is its perimeter. The circumference of a rhombus is equal to the sum of its four sides. The formula for calculating its perimeter is:
The perimeter of Rhombus, P = 4x units |
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