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How is density independent from the mass of a system?

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As we know Density = Mass / Volume . Now as Mass and volume are extensive properties. The ratio of two extensive properties of the same object or system is an intensive property. read more

As we know Density = Mass / Volume . Now as Mass and volume are extensive properties. The ratio of two extensive properties of the same object or system is an intensive property. For example, the ratio of an object's mass and volume, which are two extensive properties, is density, which is an intensive property. read more

It follows, for example, that the ratio of two extensive properties is an intensive property. To illustrate, consider a system having a certain mass, , and volume, . The density, is equal to mass (extensive) divided by volume (extensive): =. read more

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The whole mass of any body is just the mass of ether surrounding the body which is carried along by the Faraday tubes associated with the atoms of the body. In fact, all mass is mass of the ether; all momentum, momentum of the ether; and all kinetic energy, kinetic energy of the ether, This view, it should be said, requires the density of the ether to be immensely greater than that of any known substance.
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