peterb
New member
Re: Sums
Well, let's try to put some figures on it. Roughly speaking, a cubic metre of water weighs a tonne (seawater weighs a bit more than fresh, but we're talking rough figures only). YM have recently tested the Malo 41, so let's take it's figures as being reasonable; displacement 11000 kg, ballast 4200 kg. The keel is lead, with a relative density of about 11; when immersed in water it will need 3800 kg of buoyancy to keep it afloat. Presumably we won't want the hull to be awash, we'll need probably half the hull to be above water. I'm not sure of the density of GRP, but if we said an RD of 2 we wouldn't be two far out. Then allowing for the buoyancy of the immersed part to keep the hull (without ballast) afloat we would need about 5100 kg of buoyancy, giving a total buoyancy requirement (including the ballast) of about 9000 kg.
I reckon it's just about possible, but not by inflating a liferaft. A typical liferaft will have a diameter of about 2 m, with a circumference of about 6 m. From memory, looking at liferafts at boat shows, they stand about 2 feet high, so each of the tubes will have a cross-sectional diameter of about 0.3 m. That gives a total buoyancy of less than 1000 kg, as against our requirement of 9000 kg.
But suppose that we supply this buoyancy by an inflated tube running most of the length of the boat. With an LWL of 10.8 m, we would be hard pressed to get in a tube longer than about 9 m, so our tube would have to have a cross-section of about 1 square metre. That means a diameter of just over a metre. But remember, this tube has to be contained in the bottom of the boat, and strapped down sufficiently well to hold the boat up. Even so, it could probably be done.
To some extent I've guessed the figures, but I suspect that they're not that far out. Certainly I'm not out by a factor of 9.
Well, let's try to put some figures on it. Roughly speaking, a cubic metre of water weighs a tonne (seawater weighs a bit more than fresh, but we're talking rough figures only). YM have recently tested the Malo 41, so let's take it's figures as being reasonable; displacement 11000 kg, ballast 4200 kg. The keel is lead, with a relative density of about 11; when immersed in water it will need 3800 kg of buoyancy to keep it afloat. Presumably we won't want the hull to be awash, we'll need probably half the hull to be above water. I'm not sure of the density of GRP, but if we said an RD of 2 we wouldn't be two far out. Then allowing for the buoyancy of the immersed part to keep the hull (without ballast) afloat we would need about 5100 kg of buoyancy, giving a total buoyancy requirement (including the ballast) of about 9000 kg.
I reckon it's just about possible, but not by inflating a liferaft. A typical liferaft will have a diameter of about 2 m, with a circumference of about 6 m. From memory, looking at liferafts at boat shows, they stand about 2 feet high, so each of the tubes will have a cross-sectional diameter of about 0.3 m. That gives a total buoyancy of less than 1000 kg, as against our requirement of 9000 kg.
But suppose that we supply this buoyancy by an inflated tube running most of the length of the boat. With an LWL of 10.8 m, we would be hard pressed to get in a tube longer than about 9 m, so our tube would have to have a cross-section of about 1 square metre. That means a diameter of just over a metre. But remember, this tube has to be contained in the bottom of the boat, and strapped down sufficiently well to hold the boat up. Even so, it could probably be done.
To some extent I've guessed the figures, but I suspect that they're not that far out. Certainly I'm not out by a factor of 9.