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# Area of a rhombus Calculator

Select the method by which you want to calculate the area or parameter of the rhombus and then enter the required values

## Input

## Output

### Formula

**a**= Base Area of rhombus**b**= Area of rhombus**h**= Height of rhombus

### Defination / Uses

A rhombus is a 2D shape have every side of equal length and equal opposite angle. A parallelogram with equal sides is also known as a rhombus. It's similar to a lean square with diagonals that bisect each other but aren't always 90 degrees. The shape of a rhombus is sometimes known as a 'diamond' or 'lozenge.' Rhombus has congruent sides on all four sides. It has perpendicular diagonals that intersect the vertex angles.

## Input

## Output

### Formula

**D**= Digonal Area of rhombus**p**= Digonal Length (p) of rhombus**q**= Digonal Length (q) of rhombus

### Defination / Uses

A rhombus is a 2D shape have every side of equal length and equal opposite angle. A parallelogram with equal sides is also known as a rhombus. It's similar to a lean square with diagonals that bisect each other but aren't always 90 degrees. The shape of a rhombus is sometimes known as a 'diamond' or 'lozenge.' Rhombus has congruent sides on all four sides. It has perpendicular diagonals that intersect the vertex angles.

## Input

## Output

### Formula

**T**= Trignomatric Area of rhombus**l**= Length of rhombus**a**= Angle(a) of rhombus

### Defination / Uses

A rhombus is a 2D shape have every side of equal length and equal opposite angle. A parallelogram with equal sides is also known as a rhombus. It's similar to a lean square with diagonals that bisect each other but aren't always 90 degrees. The shape of a rhombus is sometimes known as a 'diamond' or 'lozenge.' Rhombus has congruent sides on all four sides. It has perpendicular diagonals that intersect the vertex angles.

## Input

## Output

### Formula

**p**= Perameter of rhombus**l**= Length of rhombus

### Defination / Uses

### How to calculte area of rhombus?

There are only two basic steps.

- First select the option from dropdown. What you need to calculate.
- Then add the other values in their corresponding fields.

Thats it! You will get your answer in just a second.

This calculator will help you to do quick and accurate calculation as compared to do it manually. In the trapezoidal rule, right trapezoids are used to estimate areas under a curve. On its longer base edge, an acute trapezoid has two consecutive acute angles, whereas an obtuse trapezoid has one acute and one obtuse angle on each base. A trapezoid with equal base angles is known as an isosceles trapezoid. Upper given formulla will help you for manually calculations. For quick calculation use our weetools. No sign-up, registration OR captcha is required to use this tool.