Length Of Small Rectangle Of Skewed Cuboid Given Front Face Area Calculator

Formula Used:

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

Front Face Area (A_{Front Face}):

m²

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

Length of Large Rectangle (l_Large):

Length of Small Rectangle (l_Small):

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1. What is Length of Small Rectangle of Skewed Cuboid?

The Length of Small Rectangle of Skewed Cuboid is the length of the longer edge of the smaller rectangular top surface face of a Skewed Cuboid. It is an important geometric parameter in three-dimensional shape analysis.

2. How Does the Calculator Work?

The calculator uses the formula:

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

Where:

\( l_{Small} \) — Length of Small Rectangle (m)
\( A_{Front\ Face} \) — Front Face Area (m²)
\( l_{e(Left\ Skewed)} \) — Left Skewed Edge (m)
\( l_{Large} \) — Length of Large Rectangle (m)

3. Formula Explanation

Details: This formula calculates the length of the small rectangle in a skewed cuboid by relating the front face area to the left skewed edge and subtracting the length of the large rectangle. It demonstrates the geometric relationship between different dimensions of the skewed cuboid.

4. Using the Calculator

Tips: Enter the front face area in square meters, left skewed edge in meters, and length of large rectangle in meters. All values must be positive numbers with the length of large rectangle being less than or equal to the result of (2 × front face area)/left skewed edge.

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 side faces are not perpendicular to the base.

Q2: When is this calculation useful?
A: This calculation is useful in architectural design, engineering applications, and geometric modeling where skewed cuboid shapes are encountered.

Q3: What are the measurement units?
A: The calculator uses meters for length measurements and square meters for area measurements. Ensure consistent units for accurate results.

Q4: Can the result be negative?
A: No, the length of small rectangle cannot be negative. If the calculation yields a negative result, check your input values for accuracy.

Q5: How precise should my measurements be?
A: For engineering applications, measurements should be as precise as possible. The calculator supports up to 4 decimal places for input values.