Width of Rectangular Hexagon given Area, Length, Short Length and Inner Width Calculator

Formula Used:

\[ Width = \frac{Area + ((Length - Short Length) \times Inner Width)}{Length} \]

Area of Rectangular Hexagon:

m²

Length of Rectangular Hexagon:

Short Length of Rectangular Hexagon:

Inner Width of Rectangular Hexagon:

Width of Rectangular Hexagon:

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1. What is the Width of Rectangular Hexagon?

The Width of Rectangular Hexagon is the length of shortest side of the rectangle from which the Rectangular Hexagon shape forms. It is an important geometric measurement used in various engineering and architectural applications.

2. How Does the Calculator Work?

The calculator uses the formula:

\[ Width = \frac{Area + ((Length - Short Length) \times Inner Width)}{Length} \]

Where:

\( Area \) — Area of Rectangular Hexagon (m²)
\( Length \) — Length of Rectangular Hexagon (m)
\( Short Length \) — Short Length of Rectangular Hexagon (m)
\( Inner Width \) — Inner Width of Rectangular Hexagon (m)

Explanation: This formula calculates the width of a rectangular hexagon by considering the total area and the geometric relationships between the length, short length, and inner width dimensions.

3. Importance of Width Calculation

Details: Accurate width calculation is crucial for geometric modeling, structural design, and material estimation in various engineering and construction applications involving rectangular hexagon shapes.

4. Using the Calculator

Tips: Enter all values in meters. Ensure that Length is greater than Short Length, and all values are positive numbers. The calculator will compute the width based on the provided inputs.

5. Frequently Asked Questions (FAQ)

Q1: What is a Rectangular Hexagon?
A: A Rectangular Hexagon is a geometric shape formed by removing a smaller rectangular portion from a larger rectangle, resulting in a six-sided polygon.

Q2: When is this calculation typically used?
A: This calculation is commonly used in architectural design, structural engineering, and manufacturing where rectangular hexagon shapes are employed.

Q3: What are the measurement units for this calculation?
A: The calculation uses consistent units (typically meters) for all dimensions. The result will be in the same unit system as the inputs.

Q4: Are there any limitations to this formula?
A: The formula assumes standard geometric properties of a rectangular hexagon and may not apply to irregular or distorted shapes.

Q5: Can this calculator handle decimal inputs?
A: Yes, the calculator accepts decimal inputs with up to 4 decimal places for precise calculations.