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Scale Factor (λ): 10
Environment: Caribbean Sea Water (Density ≈ 64 lbs/ft³)
| Component | Full Scale | Scale Model (Feet) | Scale Model (Inches) |
|---|---|---|---|
| Triangle Frame - Sides | 80 ft | 8 ft | 96 inches |
| Triangle Frame - Back | 40 ft | 4 ft | 48 inches |
| Leg Length (Height) | 19 ft | 1.9 ft | 22.8 inches |
| Leg Wing Chord | 10 ft | 1 ft | 12.0 inches |
| Leg Wing Width (Thickness) | 3 ft | 0.3 ft | 3.6 inches |
Calculation Assumption: A standard NACA teardrop/elliptical profile has a cross-sectional area of roughly 0.68 × Chord × Thickness. At full scale, the area is approx. 20.4 sq ft.
To calculate the amount of 2-part liquid needed to fill your leg mold:
To simulate a full-scale velocity of 5 knots (8.439 ft/s), Froude scaling dictates that model speed scales by the square root of the scale factor √λ = √10 ≈ 3.162.
You want to multiply the drag reading on your scale model (in lbs) by a single constant to get Full Scale Electrical Watts to maintain 5 knots.
The Math:
Full Scale Drag = Model Lbs × 1000Force × Full Scale Velocity (8.439 ft/s)Multiply by 1.3558However, electrical motors and propellers are not 100% efficient. A standard marine thruster operating efficiently is typically around 50% efficient from electrical draw to actual thrust.
Formula: Model Drag (lbs) × 22,884 = Full Scale Electrical Power Draw (Watts)
Note: If you have exceptionally efficient thrusters (e.g., 60%), use 19,070. If you have inefficient thrusters (e.g., 40%), use 28,605. The constant 22,884 assumes an industry-standard 50% overall propulsion efficiency.
Time variables in Froude scaling relate by the square root of the scale factor (√λ).
Model Roll Period (seconds) × 3.162 = Full Scale Natural Roll Period (seconds)