🌎¿Cuánto sería el volumen de la piedra?🤔 #foryou #trucos #arquímedes #matematicas #dominamate

If they ask you if I put a stone in a glass that contains 500 milliliters of water, the level rises to 650 milliliters, how much is the volume of the stone? While the solution to this problem, I am going to tell you a brief story. In the third century of Christ the king was a second, he sent to be a crown of gold. But he suspected that he had earned it, mixing silver. At that time, he earned a king was considered a betrayer and equal to death penalty. The king in that way called Archimedes and told him, "Discover the truth, without breaking the crown." Days later, while Archimedes was bathing, not something curious, the water went up to the level when he entered the shop. So Archimedes thought and concluded. The water displaced is the same as the volume of the summed body and very excited Eureka. Eureka, that is, I found it. To check it, he compared the crown with a piece of gold and another silver of the same weight. The gold was pure, so the silver went up less and the silver went up more to the water. But the crown displaced a volume and intermediate between gold and silver. That means that the silver had mixed silver with gold. And this money was discovered. In that way the principle of Archimedes was born, where the entire summed body, in a fluid, receives the same weight of the silver. Now, let's see the solution of this exercise. In figure number 1 we have the glass and the water content equivalent to 500 ml. In figure number 2 we have the glass, the water content and the stone, which originates from the water level to obtain a certain height. Therefore, by applying the principle of Archimedes, we are going to subtract the final volume, which is 650 ml. With the initial volume of the first figure, which is 500 before introducing the stone to this glass with water. Therefore, the difference would be 150, but 150 ml. in the next video.