The Principle of Buoyancy: Archimedes' Discovery
So here's the deal - ships float because of something called Archimedes' Principle. The story goes that Archimedes figured this out while taking a bath (true story). He realized that when you put something in water, it pushes water out of the way. The water pushes back with an upward force equal to the weight of the displaced water.
Think of it like this: when you drop a ship into the ocean, it shoves water aside. That displaced water creates an upward push. If that push is strong enough to match the ship's weight, the ship floats. If not, down it goes. Simple, right?
This is why steel ships can float even though steel sinks in water. The ship isn't solid steel - it's mostly hollow. The steel just forms a shell that holds air, and that air-water combo is way lighter than solid steel would be.
Mathematically, Archimedes' Principle states: Fb = ρ × g × V, where Fb is the buoyant force, ρ (rho) is the fluid density, g is gravitational acceleration, and V is the volume of displaced fluid. For seawater, ρ is about 1,025 kg/m³, which gives ships a lot of upward push.
Here's where it gets interesting - freshwater is only about 1,000 kg/m³. That 25 kg/m³ difference might not sound like much, but it's a big deal for ships. A vessel that floats perfectly in the Great Lakes might sit several feet lower in the water when it reaches the ocean. That's why ships have draft marks on their hulls - they need to know exactly how deep they're sitting.