what is Archimedes principal
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Archimedes principle states that the upward buoyant force that is exerted on a body immersed in fluid.
partially submerge is equal to weight of fluid that body displace and act in upward direction at the center of mass of displaced fluid.
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partially submerge is equal to weight of fluid that body displace and act in upward direction at the center of mass of displaced fluid.
i hope it's helpful
mark me brainliest
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✴️⏸️hey mate ☺️☺️☺️☺️☺️☺️
I wanna fully explain the Archimedes principal
____________________________________
so let's start,,,,,,
⏬Archimedes Principle: The buoyant force is equal to the weight of the displaced fluid.
⏏️So whatever floats yer boat…
⏹️But I have to add that no physical principle, as simple as it is, is so misunderstood.
⏏️Most people explain Archimedes’ principle like this:
⏹️“The king calls on Archimedes to determine if his newly-made crown is pure gold. So it occurs to Archimedes of Syracuse that the density (and thus the purity) of the crown can be determined by measuring the water-volume displacement and then dividing by the weight of the crown (Eureka!)”.
◻️▪️Wrong! This explanation completely ignores the fact that Archimedes invented the Principle of Buoyancy, not merely some straight-forward method of calculating density.
⏏️Buoyancy = weight of displaced fluid
⏺️Here is what Archimedes did--
⏺️Archimedes weighed the crown on a beam balance and then he weighed it in water. The crown’s weight-in-air minus the weight of the crown’s displaced volume of water is the buoyancy. Since you know the density of water, this gives you the volume of the crown. Dividing by the weight-in-air gives you the density of the metal in the crown.
⏺️This is both simpler and more clever than it seems.
⏸️Let's say the crown's weight-in-air is 100 grams. And the crown's weight-in-water is 93.3 grams. That's a buoyancy (weight of the displaced water) of 6.7 grams which means the volume is 6.7 ml (1 gram of water=1 ml of volume).
✴️So 100 grams / 6.7 ml= ~15 grams/ml.
⏺️The density of pure gold is known to be 19.3 grams/ml...so the goldsmith cheated the king. Too bad for him!
⏹️The use of an overflow or any means of measuring the volume separately does not give Archimedes enough credit, nor is it nearly as accurate. This is an easy experiment for the student, and a frequent error in science textbooks
✴️ I hope it will help you ✌️✌️✌️✌️✌️✌️✌️
I wanna fully explain the Archimedes principal
____________________________________
so let's start,,,,,,
⏬Archimedes Principle: The buoyant force is equal to the weight of the displaced fluid.
⏏️So whatever floats yer boat…
⏹️But I have to add that no physical principle, as simple as it is, is so misunderstood.
⏏️Most people explain Archimedes’ principle like this:
⏹️“The king calls on Archimedes to determine if his newly-made crown is pure gold. So it occurs to Archimedes of Syracuse that the density (and thus the purity) of the crown can be determined by measuring the water-volume displacement and then dividing by the weight of the crown (Eureka!)”.
◻️▪️Wrong! This explanation completely ignores the fact that Archimedes invented the Principle of Buoyancy, not merely some straight-forward method of calculating density.
⏏️Buoyancy = weight of displaced fluid
⏺️Here is what Archimedes did--
⏺️Archimedes weighed the crown on a beam balance and then he weighed it in water. The crown’s weight-in-air minus the weight of the crown’s displaced volume of water is the buoyancy. Since you know the density of water, this gives you the volume of the crown. Dividing by the weight-in-air gives you the density of the metal in the crown.
⏺️This is both simpler and more clever than it seems.
⏸️Let's say the crown's weight-in-air is 100 grams. And the crown's weight-in-water is 93.3 grams. That's a buoyancy (weight of the displaced water) of 6.7 grams which means the volume is 6.7 ml (1 gram of water=1 ml of volume).
✴️So 100 grams / 6.7 ml= ~15 grams/ml.
⏺️The density of pure gold is known to be 19.3 grams/ml...so the goldsmith cheated the king. Too bad for him!
⏹️The use of an overflow or any means of measuring the volume separately does not give Archimedes enough credit, nor is it nearly as accurate. This is an easy experiment for the student, and a frequent error in science textbooks
✴️ I hope it will help you ✌️✌️✌️✌️✌️✌️✌️
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