1 ton
Because the volume of water it displaces weighs more than the ship. Archimedes principle says that the upwards force on the ship is equal to the weight (mass) of fluid displaced - so the ship floats
More water will be displaced equal to the load placed on the ship as long as the ship continues to float. This is not equal in volume, but equal in mass to that of the load.
Whether something sinks when it's placed on water is determined by the amount (weight) of water that it displaces. The needle, being small in size and relatively high in mass (relative to its size), displaces very little water when it is placed on the surface. The weight of the needle will be more than the weight of the water that it displaces and the needle will sink. The ship, though many times heavier than the needle, will displace alot more water than the needle. The ship will float if the weight of the displaced water is more than the weight of the ship.
The Archimedean Principle; 'The weight of a body immersed in a fluid is equal to the weight of the fluid displaced'. I learnt that at school aged 11 years. For a ship/boat to float, the weight of the metal may be 'x' tons, but it will displace an amount of water of 'x+y' tons, so it will float. If there is a hole in the ship/boat that allows water in to fill the internal space of the ship/boat, then it will sink ,because the weight is now 'x-y' tons. As an experiment for your self. Find the weight/mass of an house brick, say 3 kgs. Attach it to the end of a spring balance, so you can see the weight. Then slowly lower the brick still attached to the spring balance, into a tank of water. The weight of the brick may now be only 1 kg. The difference is 3kg - 1 kg = 2 kg which is the weight of the water displaced.
Because the weight of the water that they displace is greater than the weight of the ship.
Weight of ship = weight of (displaced) water.
The weight of the ship plus the weight of the cargo cannot be greater than the weight of the water displaced
the weight of the ship is equal to the amount of water displaced
Buoyant force = Density of the water * g * Volume of displaced water For the ship to float, the buoyant force must be equal to the weight of the ship. Density of the water * g * Volume of displaced water = m * g Density of the water * Volume of displaced water = m When you multiply the density of water by the volume of displaced water, you get the mass of the ship.
The weight of water displaced by the floating ship is less than the weight of the ship. So it floats. Thanks to Archimedes!
because the force of the water (thrust) is holding the weight of the ship as the ship weight is evenly balanced so no side of the ship is too heavy when compared to the other side my name is Farahan Ali and Charlee cowee
Buoyancy is based on average density, not the weight of the ship's hull. As it lowers into the water, the water displaced is lighter than the hull, but much heavier than the airinside the ship's hull. As long as the combined weight of the ship and its cargo is less than the water displaced by the hull, it will float. If, however, water fills the ship instead of air, the ship (as we all know) will sink.
Total water displaced by a ship is equal to the Weight of the ship is a live example
The amount of water displaced by its base body is heavier than the weight of the ship.
The amount of water displaced by its base body is heavier than the weight of the ship.
AnswerThe air in the ship PLUS the weight of the ship must just equalthe weight of the water displaced (pushed out of the way)by the hull of the ship.The pin lacks the air.
Basically relies on the fact that a blob (or any shape) of water near the surface of the water, sea, lake, cup of water etc, does not sink. The reason is that the pressure increases as you go deeper, and this exactly balances the weight (that's where the pressure comes from in the first place). When you put a ship in water, it goes lower and lower until the weight of the ship exactly equals the weight of the water it has shoved out of the way. Hence the phrase "upthrust equals the weight of water displaced".