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Archimedes' Buoyancy Tank

About this simulation

Archimedes' Buoyancy Tank is an interactive 3D fluid-statics laboratory where students test Archimedes' principle by hand. A test block hangs from a calibrated overhead spring scale above an overflow tank filled to the spout. As students drag the block down into the fluid or click sample materials on the rack, water pours from the spout into a catch beaker on a digital balance. Live 3D vector arrows compare upward buoyant force F_b = rho_f g V_sub against downward gravity mg, while readouts display apparent weight on the spring scale, displaced water weight, buoyant force in newtons, and whether the object floats or sinks when released.

What students can explore

  • Drag the Aluminum block halfway and then completely under water, and check that the decrease in Apparent weight equals the Displaced water weight in the catch beaker.
  • Switch on Free float / sink and test Wood (600 kg/m³) and Ice (917 kg/m³) to see what percentage of each block stays submerged at equilibrium.
  • Select Hollow Boat Hull (450 kg/m³) and compare its behavior with solid Iron (7870 kg/m³) to see why steel ships float.
  • Increase Fluid density from 800 kg/m³ (oil) to 1400 kg/m³ (dense brine) and observe how the upward buoyant force arrow grows.
  • Compare Aluminum, Iron, and Gold at the same 2.0 L volume when fully submerged to verify that buoyant force depends on displaced volume, not object density.

Learning objectives

  1. 1State Archimedes' principle and calculate buoyant force using F_b = rho_f g V_sub.
  2. 2Explain why apparent weight in a fluid equals true weight minus buoyant force.
  3. 3Predict whether an object will float, sink, or remain neutrally buoyant by comparing its average density to the fluid density.
  4. 4Explain how hollowing out a dense material lowers its average density so a steel ship hull can float.

Questions teachers ask

What does Archimedes' principle state?

Archimedes' principle states that any object partially or fully submerged in a fluid experiences an upward buoyant force equal in magnitude to the weight of the fluid displaced by the object.

Why do Aluminum, Iron, and Gold blocks of equal volume experience the same buoyant force when fully submerged?

Buoyant force depends only on the density of the surrounding fluid and the submerged volume (F_b = rho_f g V_sub). Since two-liter blocks of aluminum, iron, and gold displace the exact same two liters of water, they receive the exact same upward buoyant force.

How can a heavy steel ship float if steel is nearly eight times denser than water?

A hollow boat hull encloses a large volume of air, making its average density (total mass divided by total displaced outer volume) much lower than the 1000 kg/m³ density of water. It sinks only until the displaced water weight matches the ship's weight.

What happens to the spring scale reading as a block is lowered into the tank?

As the block enters the water, the upward buoyant force supports part of its weight, so the spring scale reading (apparent weight W_app = mg - F_b) decreases by the exact weight of the water collected in the catch beaker.

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