Width of Large Rectangle of Skewed Cuboid given Right Face Area Calculator

Formula Used:

\[ w_{Large} = \frac{2 \times A_{Right\ Face}}{l_{e(Right\ Skewed)}} - w_{Small} \]

Right Face Area (A_{Right Face}):

m²

Right Skewed Edge (l_{e(Right Skewed)}):

Width of Small Rectangle (w_Small):

Width of Large Rectangle (w_Large):

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1. What is the Width of Large Rectangle of Skewed Cuboid?

The Width of Large Rectangle of Skewed Cuboid is the length of the shorter edge of the larger rectangular base surface of a Skewed Cuboid. It is an important geometric parameter in determining the dimensions of skewed cuboidal structures.

2. How Does the Calculator Work?

The calculator uses the formula:

\[ w_{Large} = \frac{2 \times A_{Right\ Face}}{l_{e(Right\ Skewed)}} - w_{Small} \]

Where:

\( w_{Large} \) — Width of Large Rectangle (m)
\( A_{Right\ Face} \) — Right Face Area (m²)
\( l_{e(Right\ Skewed)} \) — Right Skewed Edge (m)
\( w_{Small} \) — Width of Small Rectangle (m)

Explanation: This formula calculates the width of the larger rectangular base by considering the right face area, right skewed edge length, and the width of the smaller rectangular top surface.

3. Importance of Width Calculation

Details: Accurate calculation of the width of the large rectangle is crucial for geometric modeling, structural design, and volume calculations of skewed cuboidal objects in various engineering and architectural applications.

4. Using the Calculator

Tips: Enter right face area in square meters, right skewed edge in meters, and width of small rectangle in meters. All values must be positive numbers.

5. Frequently Asked Questions (FAQ)

Q1: What is a Skewed Cuboid?
A: A Skewed Cuboid is a three-dimensional geometric shape where the top and bottom faces are rectangles of different sizes, and the lateral faces are not perpendicular to the base.

Q2: When is this calculation typically used?
A: This calculation is commonly used in structural engineering, architecture, and 3D modeling where skewed cuboidal shapes are encountered.

Q3: What are the units of measurement?
A: All inputs should be in consistent units (meters for lengths, square meters for areas). The result will be in the same length unit as the inputs.

Q4: Are there any limitations to this formula?
A: The formula assumes a specific geometric configuration of a skewed cuboid and may not apply to other irregular shapes or differently oriented skewed cuboids.

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