An Elementary Treatise On the Differential Calculus, Containing the Theory of Plane Curves, With Numerous Examples

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For students who are unacquainted with this form of the Theorem, it may be observed that the conditions for a maximum or minimum can be readily established from the form of Taylor's Series given in Art. 54, viz., h 2 h 3 f(a + h) -/(«) = hf(a) + —f\a) + /"» + &c. ; 1.2 1.2.3 for when h is very small and the coefficients/^),/" (a), &c. finite, it is evident that the sign of the series at the right-hand side depends on that of its first term, and hence all the results arrived at in the above and ...the subsequent Articles can be readily established.
Condition for a Maximum or a Minimum.
171 But the expressions at the left-hand side in these equations are both positive for small values of h when/"(#) is positive ; and negative, when f\a) is negative ; therefore f(a) is a maximum or a minimum according as f\a) is negative or positive.
If, however, f'(a) vanish along with f(a), we have, by Art. 75, f(a + h) -/(«) =_!_/'» + -_£_/*(* + Oh), f{a - h) -fid) = -if'W + *; /*(

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