**How To Find Area Of Parallelogram With Diagonals**. The area of a parallelogram (shown in blue) with sides and is. It is impossible to calculate the area of a parallelogram if just two diagonals are given and nothing else.

Assume that we want to calculate the area knowing the diagonals of a parallelogram and the angle between diagonals. Locate the height of the parallelogram. Stands for the area, stands for the length of your parallelogram, and stands for the height of your parallelogram.

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### Since Any Diagonal Of A Parallelogram Divides It Into Two Congruent Triangles, You Can Calculate The Diagonal By Knowing The Sides Of The.

Determine if you are finding the length of a segment or the measure of an angle. A parallelogram has 2 diagonals and the length of the diagonals of a parallelogram can be found by using various formulas depending on the given parameters and dimensions. Locate the base of the parallelogram.

### Find The Area Of The Parallelogram.

Assume 5 in, 13 in and 30° for the first diagonal, second one and the angle between them, respectively. It's 32.5 in² in our case. Then, substitute 4.8 for in each labeled segment to get a total of 11.2 for the diagonal length.

### Find All Possible Coordinates Of Parallelogram.

It is however possible to calculate the area if additionally, the angle between the diagonals is given. According to your question and denote the diagonals of a parallelogram. Suppose, this angle is given by x, then the area of the parallelogram is given by:

### Diagonals Of A Parallelogram Are The Segments Which Connect The Opposite Corners Of The Figure.

A parallelogram is a quadrilateral in which opposite sides are parallel and have the same length. The diagonals of a parallelogram are the line segments joining the opposite vertices of the parallelogram. Imagine that the two diagonals are wooden sticks that are being hold together with a nail in the middle.

### How To Calculate The Area Of The Parallelogram, When Given The Angle Between Diagonals Bxc = 60°.

Then, we get our answer: Area = ½ × d\(_1\) × d\(_2\) sin (x) where, The calculator displays the area of a parallelogram value.