How to find the area of a rhombus with two diagonals?
The sides of a rhombus are equal to the two diagonals or sides that connect the opposite corners of the shape. If you have two diagonals, then you have two sides. Therefore, the area of a rhombus with two diagonals is equal to the square of the length of either diagonal. If you don’t have a calculator handy, you can use the Pythagorean Theorem to determine the length of any diagonal.
How to find the area of a rhombus with two diagonals and sides of length
The area of a rhombus with two diagonals can be found by multiplying the two diagonals together. The length of the two diagonals is equal to the length of the sides of the larger rhombus formed by the diagonals.
How to find the area of a rhombus with parallel sides?
A rhombus with parallel sides is a square whose diagonals are equal. One way to solve this problem is to use the Pythagorean Theorem. If you measure the length of each diagonal and use the Pythagorean Thenomal, you can easily find the area of the square. However, there is another way to do this. If you draw two perpendicular lines from the center of one diagonal to each vertex, the area of the rhombus will be the sum of the
How to find the area of a rhombus with all sides the same?
If you want to find the area of a rhombus with all sides the same, you can use the Pythagorean Theorem. Just draw two sides of the rhombus as straight lines so that they form 90-degree angles with the remaining two sides. You can easily do this by connecting either end of one diagonal to the opposite corner. You will get a right triangle with two legs that are equal to the length of your two sides and a hypotenuse that matches the length of
How to
The area of a rhombus with two diagonals is the product of the length of one diagonal length and the length of the other diagonal (it is equal to the product of the two adjacent sides that form the two diagonals). Make a table with the values of the sides of the rhombus and the two diagonals and multiply the values in the table.