### A floating object is displacing fluids that would somehow or another fill the space it occupies. For instance, a ball floating motionless on water is displacing the water and air that would ordinarily be the same place the ball is. If we evacuate the ball, water and air will fill its space and soon everything will be still once more.

Because that ball-shaped part of water and air is motionless doesn’t mean that it’s weightless. It has a weight! In any case, its weight is supported by the water and air that surround it. Because of the world’s gravity, the weight of stationary water or air decreases steadily with altitude, so weight applied on the bottom of this ball-shaped portion is more greater than the weight applied on its top. This unequal weight create a net upward force on the ball-shaped segment of water and air.

That upward force is known as the buoyant force and it’s obviously sufficiently solid to support the heaviness of the ball-formed bit of water and air. In the event that it weren’t the ball-formed part would accelerate up or down.

When we put the real ball back where it was and let it again float motionless on the water, the surrounding water and air keep on exerting the same buoyant force on the real ball that they applied on the ball-formed segment of water and air. So the ball experiences an upward light constrain that is equivalent in sum to the heaviness of the water and air it displaces. That perception is known as Archimedes’ standard.

Which brings me to your question. Here are two identical balls floating motionless on fresh water (left) and on salt water (right). For every situation, the ball is experiencing a buoyant force that precisely drops its weight. To get that accurate light drive, the ball must displace a bit of water and air that weighs precisely as much as the ball weighs.

Salt water is denser than new water, implying that salt water has more mass per volume (more kilograms per liter) than fresh water. A liter of salt water subsequently measures more than a liter of fresh water. Displacing a liter of salt water consequently creates a more grounded upward buoyant force than displacing a liter of salt water. That is the reason the ball is floating higher on the container of salt water than it does on the container of fresh water.

The ball doesn’t have to displace as much salt water to get a buoyant force that supports its weight, so it rises higher on the salt water than it does on the fresh water. For every situation, the ball finds only the right blend of water and air so that it displaces precisely its own weight in those two fluids.