Elements of the Differential And Integral Calculus With Examples And Applications

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Any value of x which renders fx a maximum or a Tninimum is a root of f x = 0?" f x = cp.
From § 101 it follows that/'x changes its quality when/x passes through either a maximum or a minimum.
When fx is continuous for all values of x, fx must pass through zero to change its quality.
When fx is a fraction whose denominator becomes zero for some finite value of x, fx may change its quality by becoming cp.
For example, when s — 2 = 0orx = 2, the fraction a/ (x — 2) becomes ap and changes its quali
...ty. Again, tan x, or sin a; /cos x, becomes ap and changes its quality when cos x = 0, or x = ;r/2.
MAXIMA AND MINIMA.
83 The converse of this theorem is not true ; that is, any root oif'x = or f'x = ap does not necessarily render fx either a maximum or a minimum. These roots are simply the critical values of x, for each of which the function is to be examined.
103. Geometric illustration.
Let adefh be the locus of y =fx.
Then /x will be represented by the ordinate of the point {», y), and /'a by the slope of the locus at the point (s, y).


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