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A rhombus is a quadrilateral with all four sides of equal length.
\[ \text{Area} = \frac{\text{Diagonal 1} \times \text{Diagonal 2}}{2} \]
Enter the lengths of the two diagonals to compute the area.
Used in education, architecture, land surveying, and more.
Multiply the lengths of the diagonals and divide by 2.
The area is calculated using the diagonals or side length and an angle.
Size typically refers to the area, calculated from the diagonals or side length and an angle.
Area = \( \text{side}^2 \times \sin(\text{angle}) \), where the angle is between two sides.
Area = \( \frac{\text{Diagonal 1} \times \text{Diagonal 2}}{2} \).
Typically done using the diagonals or side and angle method.
To calculate the space enclosed within a rhombus.
All sides are equal, opposite angles are equal, diagonals bisect each other at right angles.
Not necessarily, unless the rhombus is a square.
Depending on the shape, various formulas are used, like length × width for rectangles.
Use side length and an interior angle: \( \text{side}^2 \times \sin(\text{angle}) \).
Equal sides, equal opposite angles, diagonals bisect at right angles, and diagonals bisect angles.
Line segment joining opposite corners, bisecting the rhombus.
Rhombus: \( \frac{\text{Diagonal 1} \times \text{Diagonal 2}}{2} \); parallelogram: base × height.
Use the formula involving the side and angle, or diagonals if known.
Yes, all sides of a rhombus are of equal length.
Derived from the properties of diagonals and angles.
Based on the diagonal properties, splitting the rhombus into triangles.
Our Rhombus Area Calculator simplifies geometric calculations, essential for various applications.