Theory of Maxima And Minima

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It follows that G (0, 0) is not an extreme of G (x, a;), and as both limits begin with powers of x not exceeding the fourth, the Scheeffer theorem is applicable, which shows that/(0, 0) is not an extreme of f(x, y).
(/?) ac b 2 > 0. It follows since a > that c must also be positive. The two limits just derived are both positive. Continuing we must next deter mine the other two limits. When y is constant and | x \ = | y \, we have by solving the equation = = 4 x (by + ex 2 ) CX : the two values
...x = and x = \! y-.
\ c 60 THEOKY OF MAXIMA AND MINIMA If b ^ the latter value may be neglected ( 38), since the exponent of y lies between and 1. If & = 7 this value coincides with the first. We observe that each of the functions G (0, y) = ay* and G ( y, y} = af + 2 % 3 + cy* is positive. It follows from Stolz s theorem that G (0, 0) is a proper mini mum of G (x, y} ; and since the power of x or y on the right-hand side of any of the four limits is not greater than 4, the Scheeffer theorem shows that/(0, 0) is a proper minimum of f(x, y).


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