200 N
Whatever the actual weight of the balloon is, if you just set it on the water, then it displaces an amount of water whose weight is equal to the balloon's weight, and then it sits there and stops displacing. Just like any other floating object. If you force the balloon completely underwater by 'helping' it with added force, then it displaces 1 liter of water, which weighs 9.8 newtons (2.205 pounds).
According to Archimedes principle...An object immersed in water experiences a force equal to the weight of the volume of liquid displaced by it. Here the weight of liquid displaced is 15n. So, the upward buoyant force experienced by that object is 15n.
Apparent weight = Fg - Fb = 1256 - 1562 = -306 N so in this case buoyance force is greater than its real weight so it must be rising to the water surface and floats.
if its floating, its zero : weight or force = upthrust from water note: upthrust from water = weight of water displaced
It displaces 12/9.8 kg of water = 1.22 Kg. This would be assuming that gravity is 9.8 M/S2
200 N
Any object surrounded by a fluid is buoyed up by a force equal to the weight of the fluid it displaces. There's an upward force on a cork in water that's equal to the weight of the water it displaces. There's an upward force on a helium balloon that's equal to the weight of the air it displaces. It so happens that a balloon full of helium weighs less than the air it displaces, so the upward force on it is greater than its weight.
I assume you mean "What happens if the weight of an object is greater than the weight of the water it displaces." If so, the answer is simple, it sinks. If an objects weighs less than the weight of the water it displaces, it floats.
Whatever the actual weight of the balloon is, if you just set it on the water, then it displaces an amount of water whose weight is equal to the balloon's weight, and then it sits there and stops displacing. Just like any other floating object. If you force the balloon completely underwater by 'helping' it with added force, then it displaces 1 liter of water, which weighs 9.8 newtons (2.205 pounds).
According to Archimedes principle...An object immersed in water experiences a force equal to the weight of the volume of liquid displaced by it. Here the weight of liquid displaced is 15n. So, the upward buoyant force experienced by that object is 15n.
Apparent weight = Fg - Fb = 1256 - 1562 = -306 N so in this case buoyance force is greater than its real weight so it must be rising to the water surface and floats.
if its floating, its zero : weight or force = upthrust from water note: upthrust from water = weight of water displaced
It displaces 12/9.8 kg of water = 1.22 Kg. This would be assuming that gravity is 9.8 M/S2
The buoyant force on an object is equal to the weight of the water it displaces. This is called Archimedes' principle, which states that "The buoyant force on an object is equal to the weight of the fluid displaced by the object."
Because any object in water is buoyed up by a force equal to the weight of the water it displaces (pushes aside).
Archimedes principle states that any immersed body in a fluid will experience a buoyant force which is equal to the weight of fluid displaced by it and always acts upwards through the centroid of displaced volume. Note that if the object weight less than the wieght of water it displaces, it will float. If it is heavier than the weight of water it displaces, it will sink but its apparent weight in water will be its in-air weight minus the weight of the water it displaces.
Archimedes principle states that any immersed body in a fluid will experience a buoyant force which is equal to the weight of fluid displaced by it and always acts upwards through the centroid of displaced volume. Note that if the object weight less than the wieght of water it displaces, it will float. If it is heavier than the weight of water it displaces, it will sink but its apparent weight in water will be its in-air weight minus the weight of the water it displaces.