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Chapter 5 THE CONFORMITY IN THE DEPORTMENT OF THE ENERGIES.

Word Count: 839    |    Released on: 01/12/2017

eration of the conformity which obtains in the behavior of a

H2, during which work is done, and the work done is employed in the production of living force, heat, or

energy by W' = W1-W2 and the transferred energy,

W) = (H1-

igher level and that deposited on the lower level (the energy left behind); it says that these energies are proportional to the heights of the levels. An equation analogous to equation (2) may be set up f

e energies, it appears surprising and unexpected, for we do not perceive at once its reason. Bu

ly employed by Huygens, although Thomas Young first called it by the name of "energy." Let us add to this the constancy of weight (really the constancy of mass) and we shall see that with respect to mechanical energy it is involved in the very definition of the term that the capacity for work or the potential energy of

on of mass, for example, was imitated by Coulomb in the notion of quantity of electricity. In the further development of the theory of electricity, the notion of work was likewise immediately introduced in the theory of potential, and

ion of the usual thermometrical scales from the scale derived from the tensions of gases, brings it about that the notion "quantity of heat" can be set up and that the quantity of heat ct corresponding to a difference of temperature t is nearly proportional to the energy of the heat. It is a quite accidental historical circumstance that Amontons hit upon the idea of measuring t

between heat and the other energies above considered would not subsist. It is very instructive to reflect upon this point. A natural law, therefore, is not implied in the c

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