Elements of the Differential And Integral Calculus: By a New Method, Founded ...

Cover Elements of the Differential And Integral Calculus: By a New Method, Founded ...
Elements of the Differential And Integral Calculus: By a New Method, Founded ...
Catherinus Putnam Buckingham
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Now Dc* and De' are each equal to xdx^, and hence the rate of increase of D/ is equal to 2xdx^. But the differential of the cube is represented by three such solids as Df and the rate of increase of the whole, or the differential of the differential x^ is 6xdx^.
Again th"e solid D(f ox xdx^ tends to increase in the direc- tion Dd' at such a rate as would generate the suppositive increment Dd"*, equal to dx^ in the same unit of time and Digitized by Google SUCCESSIVE DIFFERENTIALS. 83 in a unifo
...rm manner. Hence d{xdx^) is equal to dx^, and, therefore, d{6xdx*) is equal to 6ilx^, (22) It must always be remembered that the solids rep- resented in the figure are not the actual increments of the cube, but the symbols which represent its rate of increase and the successive rates of that rate at the instant that x is equal to AB; that is, they are the increments that would take place in the cube, and in the increments themselves if made uni- formly. The la7V which governs the increase of the cube, contains within itself not only the rate at which the cube is, at any instant increasing, but also the law of change in that rate, and the law to which that law is subject ; and these symbols represent the development of that law which was actually operating at the instant the cube attained the value of AB^ or x^y and before any farther increase had taken place.

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