Hull Speed Formula:
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Hull speed is the speed at which the wavelength of a vessel's bow wave equals the waterline length, creating maximum wave resistance. It's the theoretical maximum speed a displacement hull can achieve without planing.
The calculator uses the Hull Speed formula:
Where:
Explanation: The formula shows that hull speed increases with the square root of the waterline length. The coefficient 1.34 is derived from wave-making resistance theory.
Details: Knowing a boat's hull speed helps in performance prediction, fuel efficiency planning, and understanding the practical speed limits of displacement hull vessels.
Tips: Enter the waterline length in feet. This is the length of the boat at the water's surface from bow to stern. The value must be greater than zero.
Q1: Can boats exceed hull speed?
A: Displacement hulls cannot efficiently exceed hull speed without planing. Semi-displacement or planing hulls can exceed it with sufficient power.
Q2: How accurate is this formula?
A: It provides a good estimate for traditional displacement hulls but may vary for modern hull designs or multihulls.
Q3: Does hull shape affect hull speed?
A: The formula assumes a typical displacement hull. Extreme hull shapes may have slightly different performance characteristics.
Q4: What about metric units?
A: The formula is designed for feet. For meters, use 2.43 × √LWL (meters) instead.
Q5: How does load affect hull speed?
A: Increased load lengthens the waterline, potentially increasing hull speed, but also increases resistance which may offset any gains.