The formula to calculate the Inradius of a Rhombus given its area and side is:
\[ r_i = \frac{A}{2 \cdot S} \]
The Inradius of a Rhombus is the radius of the circle which is inscribed inside the rhombus. The area of the rhombus is the amount of two-dimensional space occupied by the rhombus. The side of the rhombus is the length of any of its four edges.
Let's assume the following values:
Using the formula:
\[ r_i = \frac{70}{2 \cdot 10} \approx 3.5 \, \text{meters} \]
The Inradius of the Rhombus is approximately 3.5 meters.
| Area (square meters) | Side (meters) | Inradius (meters) |
|---|---|---|
| 60 | 10 | 3.000000000000000 |
| 62 | 10 | 3.100000000000000 |
| 64 | 10 | 3.200000000000000 |
| 66 | 10 | 3.300000000000000 |
| 68 | 10 | 3.400000000000000 |
| 70 | 10 | 3.500000000000000 |
| 72 | 10 | 3.600000000000000 |
| 74 | 10 | 3.700000000000000 |
| 76 | 10 | 3.800000000000000 |
| 78 | 10 | 3.900000000000000 |
| 80 | 10 | 4.000000000000000 |