The formula to calculate the Long Diagonal of Parallelogram is:
\[ dLong = \frac{2 \cdot A}{dShort \cdot \sin(\angle d(Acute))} \]
Long Diagonal of Parallelogram is the length of the line joining the pair of acute angle corners of a Parallelogram. Area of Parallelogram is the total quantity of plane enclosed by the boundary of the Parallelogram. Short Diagonal of Parallelogram is the length of the line joining the pair of obtuse angle corners of a Parallelogram. Acute Angle between Diagonals of Parallelogram is the angle made by the diagonals of the Parallelogram which is less than 90 degrees.
Let's assume the following values:
Using the formula:
\[ dLong = \frac{2 \cdot 60}{9 \cdot \sin(0.872664625997001)} = 17.4054305244328 \]
The Long Diagonal is 17.4054305244328 Meters.
| Area (Square Meters) | Short Diagonal (Meters) | Acute Angle (Radians) | Long Diagonal (Meters) |
|---|---|---|---|
| 50 | 9 | 0.872664625997 | 14.504525437027310 |
| 55 | 9 | 0.872664625997 | 15.954977980730041 |
| 60 | 9 | 0.872664625997 | 17.405430524432774 |
| 65 | 9 | 0.872664625997 | 18.855883068135505 |
| 70 | 9 | 0.872664625997 | 20.306335611838236 |