On the Differentiation of Algebraic Functions of One Variable

Euler

Chapter 5 in Foundations of Differential Calculus, 2000, pp 77-98 from Springer

Abstract: Abstract Since the differential of the variable x is equal to dx, when x is incremented, x becomes equal to x + dx. Hence, if y is some function of x, and if we substitute x + dx for x, we obtain y I. The difference y I - y. gives the differential of y.

Date: 2000
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DOI: 10.1007/0-387-22645-1_5

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