when i got my first board - BIC Dufour
i tried to calculate the volume based on measurement
joewindsurfer.blogspot.com/2008/10/sailboards.htmlhere is an exerpt
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Nowadays that should NOT be necessary. Information is posted directly on the board.
Older boards or custom boards did not have data on the board.
Since my BIC Dufour was received before much internet and after it's popularity - so, NO info in the mags, i did a calculation of the volume at that time ...
It may be fairly obvious that volume is area and not weight, butt i wish to stress the obvious just the same...
Let me see if i can dig up my calculations :-)
First I broke the board down into sections and used the theory that a circle would reflect the shape of the board - this yielded a volume of 462 liters = obviously way OFF.
Next looked up the area of an oval which is length times width times 0.8
Again broke the board up into sections and came up with a figure of 157 liters. This is a little more reasonable, butt obviously low. It looks much bigger than my 160 liter short-board !!!
The closest approximation was using the simplest method. The board is 378 cm long, 68 cm wide and 11.5 cm thick. These values are all at the longest, widest and thickest points. If we assume the board was a block then 378 * 68 * 11.5 = 295.6 liters. Now we know it is not a block and if we assume it is more like an oval shape from the top, then 295.6 * 0.8 = 236.5 liters. We are already approaching more realistic numbers. We know that the board is also shaped. Since the board is NOT a lean mean machine, then perhaps we can apply the oval logic i.e. use a 0.8 factor. So 236.5 * 0.8 =189.2 liters. This number is only 5 % off the figures literature has given me - namely 200 liters.
So, i would simply use this method to estimate volume of a board in the future.
Length in cm * width in cm * thickness/height in cm * 0.8 (for oval) * 0.8 (for shaping) / 1000 (to give liters)
Will try this approach with the modern 160 short-board to test validity.
Length = 268 cm
Width = 79 cm
Height = 10 cm
So, 268 * 79 * 10 * 0.8 * 0.8 / 1000 = 135.5 for a 160 liter board
This is a larger margin of error 25/160 * 100 = 15.6 % error.
The problem here is there is a significant difference between a 135 and a 160 liter board.
How can we adjust for that and where is the error coming from ?
My original estimate for thickness was 13 cm and adjusted to 12. When i looked from the side, i put 10 cm.
If i put 12 cm as the thickness check out the results !!!
268 * 79 * 12 * 0.8 * 0.8 / 1000 = 162.6 liters
WOW - cannot get much closer than that...
2.6/160*100 = 1.6 % error ONLY
This shows that the thickness MUST be evaluated CAREFULLY...