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- Ceva’s Theorem Is More Than a Formula for Concurrency
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This is interesting, the
This is interesting, the question however is not clear, but this is how I understand it, and I hope I am correct: What is the depth of the water inside the cone when the ice melted into water?
If we will not consider the expansion of water when it turned into ice, we will simply equate the volume of the ice cube and the volume of water inside the cone. We can do ratio and proportion to express the radius of water surface in terms of the depth of water and we will have an equation of depth of water alone as the unknown. This way, we solve the problem.
If Physics will come into play, we need to consider the volumetric expansion of water to ice, I think the coefficient of that expansion is constant. When ice melts into water, the volume of water is a little less than the volume of ice cube.