Segment Length Formula:
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The Wood Bowl Segment Calculator determines the length of each segment needed to create a polygonal ring for wood bowl construction. This calculation is essential for segmented woodturning projects.
The calculator uses the segment length formula:
Where:
Explanation: The formula calculates the chord length (straight-line distance) between two points on a circle separated by a central angle of (360°/number of segments).
Details: Accurate segment length calculation ensures proper fit of all segments when assembling the ring, which is crucial for creating symmetrical, gap-free wooden bowls.
Tips: Enter the desired bowl radius and the number of segments you plan to use. The calculator will determine the exact length to cut each segment.
Q1: What's the minimum number of segments needed?
A: You need at least 3 segments to form a ring, though most projects use 6-12 segments for better circular appearance.
Q2: How does radius affect segment length?
A: Segment length increases proportionally with radius. Doubling the radius doubles the segment length for the same number of segments.
Q3: What's the best wood thickness for segments?
A: Typically 3/4" to 1-1/2" thick, depending on bowl size. Thicker segments allow for deeper bowls.
Q4: How important is precision in cutting segments?
A: Extremely important. Even small errors multiply around the ring, causing gaps or misalignment.
Q5: Should I account for wood movement?
A: Yes, especially for larger bowls. Some woodworkers add 0.5-1° to the cutting angle to compensate for seasonal movement.