Width of Rectangular Hexagon Given Area, Length, Short Length and Short Width Calculator

Formula Used:

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

Area of Rectangular Hexagon:

m²

Short Width of Rectangular Hexagon:

Length of Rectangular Hexagon:

Short Length 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's a fundamental measurement in geometric calculations involving this specific shape.

2. How Does the Calculator Work?

The calculator uses the formula:

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

Where:

\( Area \) — Area of the rectangular hexagon (m²)
\( Short Width \) — Short width of the rectangular hexagon (m)
\( Length \) — Length of the rectangular hexagon (m)
\( Short Length \) — Short length of the rectangular hexagon (m)

Explanation: This formula calculates the width of a rectangular hexagon by accounting for the area and the differences between the full and shortened dimensions.

3. Importance of Width Calculation

Details: Accurate width calculation is essential for geometric analysis, construction planning, material estimation, and various engineering applications involving rectangular hexagon shapes.

4. Using the Calculator

Tips: Enter all values in meters (m) and square meters (m²). Ensure all values are positive numbers and the short length is not zero to avoid division by zero errors.

5. Frequently Asked Questions (FAQ)

Q1: What is a rectangular hexagon?
A: A rectangular hexagon is a six-sided polygon formed by cutting a smaller rectangle out of a larger rectangle, creating a shape with six sides.

Q2: When would I need to calculate the width of a rectangular hexagon?
A: This calculation is useful in architecture, engineering, manufacturing, and any field dealing with complex geometric shapes and material calculations.

Q3: What units should I use for the inputs?
A: The calculator expects consistent units (typically meters for length measurements and square meters for area), but any consistent unit system will work.

Q4: Are there any limitations to this formula?
A: The formula assumes standard rectangular hexagon geometry and may not apply to irregular or non-standard variations of the shape.

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