Found this by chance:
But still don't quite get it..must have been sick when I was a baby?
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DOES SAMSA HAVE THE RIGHT FORMULA? — Buoyancy and flotation simplified — by Alberto Heydenrych
THERE seems to be major confusion when it comes to clarifying the differences between buoyancy and flotation.
Simply put, buoyancy is the upward force that keep things afloat. More scientifically, it’s a principle defined by Archimedes as follows: “Any object, wholly or partly immersed in a fluid, is buoyed up by a force equal to the weight of the fluid displaced by the object.†The definition of flotation is “the phenomenon of floating (remaining on the surface of a liquid without sinking)â€.
Flotation is not the same as buoyancy. Flotation refers to items that already have a specific gravity lower than the medium they are suspended it and will therefore float of their own accord irrespective of their shape. Such objects will always float. Simply put, one cubic metre of the material weighs less than one cubic metre of water and will float. How high out of the water it will float is dependent on how much less it weighs than the water for the same volume.
Let’s consider two examples.
If we take a cubic metre of each of the following materials:
• foam (density 32kg/m3); and
• steel (density 7 800kg/m3)
If we immerse one cubic metre of each of the materials in water (for the sake of this article I will stick to freshwater density of 1 000kg/m3) it’s quite obvious that the block of foam will displace 32kg of water, and that part of the foam will be submerged. The balance of the foam (about 68cm) will be above water and will conveniently be available to keep the weight of other items above water until it also disappears below the surface if it’s weighed down too much.
It’s also quite obvious that if you drop the cubic metre of steel into the water, it will sink like the proverbial stone.
If you can roll the steel out in to a plate and make a container that’s open at the top, such as a steel barge with a volume larger than the volume it will displace when immersed (the container will need a volume of more than 7.8m3 when immersed in freshwater), it will float. Yes, it still weighs 7 800kg and displaces 7 800kg of water, but since the total volume it occupies is larger than 7 800kg of water, it floats due to the buoyancy force acting upon it.
So, although buoyancy forces are at work in both cases, only in the case of the foam (which has a density less than the medium its floating in) can the term “flotation†really be applied to the situation. If we had a cubic metre of wood that has a density of 500kg/m3 it would obviously float half in and half out of the water.
It can thus clearly be seen that the density of the material compared to the medium it floats in has a major effect on the amount of flotation available. From the buoyancy definition it can be seen that buoyancy force can also relate to something already submerged, such as a submarine.
These aspects of the physics are seemingly regrettably ignored by SAMSA when it comes to the buoyancy certificate calculations they currently apply to ski-boats. Their calculations consider that all materials have equal densities, and they simply use 60% of that weight in the calculations.
To get to a situation that SAMSA would like to approve, that is “stable level platform upon which the crew can be secured in an emergency (fully flooded, swamped or capsized)†(see
http://www.samsa.org.za/siteimgs/SV%20PAMPHLET%20-%20Buoyancy.pdf), your boat should not be more than half submerged when flooded,capsized or swamped.
Read the full story in the July/August 2010 issue of SKI-BOAT. [/align]