Hexagon Diagonal Calculator
Hexagon Diagonal Table
Side Length (mm) | Longest Diagonal (D) (mm) | Short Diagonal (d) (mm) |
---|---|---|
10 | 20 | 17.32 |
20 | 40 | 34.64 |
30 | 60 | 51.96 |
40 | 80 | 69.28 |
50 | 100 | 86.60 |
60 | 120 | 103.92 |
70 | 140 | 121.24 |
80 | 160 | 138.56 |
90 | 180 | 155.88 |
100 | 200 | 173.21 |
150 | 300 | 259.81 |
200 | 400 | 346.41 |
250 | 500 | 433.01 |
300 | 600 | 519.62 |
How to Use This Table
- Find the side length → Choose the side length of your hexagon.
- Read the corresponding diagonals:
- Longest Diagonal (D) = The longest distance across the hexagon.
- Short Diagonal (d) = The shorter distance across opposite vertices.
- Use these values in engineering, tiling, and layout planning.
How are Hexagon Diagonals Calculated?
The formulas used:
- Longest Diagonal (D) (Across opposite vertices): D=2×Side LengthD = 2 \times \text{Side Length}D=2×Side Length
- Short Diagonal (d) (Between two non-adjacent vertices): d=3×Side Lengthd = \sqrt{3} \times \text{Side Length}d=3​×Side Length
Where:
- Side Length = The length of one side of the hexagon.
- 3\sqrt{3}3​ (approx. 1.732) is used for the short diagonal calculation.
Key Takeaways
- Larger side lengths result in larger diagonals.
- Hexagons are widely used in CNC machining, nuts, bolts, and design elements.
- Essential for sheet metal cutting, fabrication, and construction layouts.
- Hexagonal structures are efficient for space utilization and strength.