Contents in a Honeycomb Cell or a Hexagonal Prism

Calculators to determine how many milliliters, centiliters, deciliters, or liters fit into the cell of a honeycomb, i.e., a hexagonal prism.

A honeycomb consists of several cells. Mathematically, such a honeycomb cell is a prism with a regular hexagon as its base. These are, of course, particularly well-known from beehives. However, this shape has static advantages that make it suitable for numerous applications.

Example: A honeycomb cell has a side length of 3 mm (0.3 cm) and a depth of 11 mm (1.1 cm). Therefore, it has a diameter of 6 mm from corner to opposite corner, 5.2 mm from edge to opposite edge, and a volume of 0.257 milliliters. If a honeycomb has 5000 cells, its total volume is 1.29 liters.

The input is in centimeters, although honeycomb cells are rather measured in millimeters. However, this calculator is also intended for other honeycomb-shaped objects. Lengths are measured inside the cell, so the thickness of the cell walls is irrelevant. The volume is calculated in milliliters (ml), centiliters (cl), deciliters (dl), and liters (l).
Please enter one value for side length, corner diameter and edge diameter, as well as the depth. The number of cells can be changed if needed. The other values ​​will be calculated.

This wasp nest also has roughly hexagonal cells. Of course, there are limits to regularity in nature. Wasp nests are made of a paper-like material, which is more delicate than bee nests made of wax. A wasp nest is also only used throughout the year until winter, unlike honeycombs. This wasp nest was probably a few years old and is therefore quite battered. The cells of wasp nests are usually somewhat smaller than those of honeycombs.

What gives the honeycomb structure its exceptional stability is the principle of tubular stiffness. The forces are distributed across a grid, and the 120-degree angle of each corner optimally dissipates stress. This geometry results in maximum stability with minimal material consumption.