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Hexagon Tile Calculator Online

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The Hexagon Tile Calculator is designed to help you determine exactly how many hexagonal tiles you'll need for your renovation project. Whether you're tiling a bathroom floor or a kitchen backsplash, this tool ensures you purchase just the right amount of tiles, saving time and reducing waste.

Formula of Hexagon Tile Calculator

Area of a Single Hexagon

To start, you need to calculate the area each tile will cover. The formula for the area of a single hexagon tile is:

Where sqrt(3) is approximately 1.732, and a is the length of one side of the hexagon. This formula gives you the area in whatever units your side length is in (e.g., meters, inches).

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Number of Tiles Needed

Next, you'll calculate the total number of tiles required:

  • Number of Tiles = Total Area / Area per Tile

This will tell you how many tiles you'll need to cover your designated space, using the area per tile you calculated earlier.

Reference Table for Quick Calculations

For convenience, here’s a table with common side lengths and the number of tiles needed per square meter:

Side Length (a)Area per Tile (sq m)Tiles per sq m
10 cm0.02638.17
15 cm0.05817.24
20 cm0.1039.71

Example of Hexagon Tile Calculator

Let's say you want to tile a bathroom wall that is 2.5m wide and 3m high, with tiles that have a side length of 10cm.

  1. Calculate the total area to be tiled: 2.5m x 3m = 7.5 sq m.
  2. Using the formula for the area of a single tile: (sqrt(3) / 4) * (0.1m)^2 ≈ 0.0043 sq m.
  3. Calculate the number of tiles: 7.5 sq m / 0.0043 sq m/tile ≈ 1744 tiles.
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Therefore, you would need approximately 1744 hexagon tiles.

Most Common FAQs

What if my room isn't perfectly rectangular?

Approximate the area by dividing the space into rectangular sections, and calculate tile numbers for each before summing them up. Always include a margin of 10% extra tiles for cutting and waste.

How do I handle half or cut tiles in my calculations?

Estimate about 5-10% extra tiles to cover cutting losses, especially if the area involves complex shapes or corners.

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