An Elementary Treatise On the Theory of Equations With a Span Classsearchterm

Cover An Elementary Treatise On the Theory of Equations With a Span Classsearchterm
An Elementary Treatise On the Theory of Equations With a Span Classsearchterm
Todhunter, I. (Isaac), 1820-1884
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If -we know that some of the double permanences gained arise from the vanishing of any of the elements except fit) we can of course make a corresponding reduction in the extreme number of real roots. Thus, for example, suppose that s double permanences are gained in the manner considered in Art. 325, then the number of real roots between A and /x is not greater than tzr (/x) - ot (A. ) - s.
329. Some extension may be given to the theorem by ascrib- ing another value to y^. The principal propert
...y of y^ which is required in the preceding investigation is that used in Art. 322, namely, 1 7r+l = 2-y.
NEWTON'S EULE AND SYLVESTER'S THEOREM. 249 We may then examine what form of y^ will satisfy this equa- tion. We will solve the equation, though the process will require from the student a knowledge of the elements of the Calculus of Finite Differences.
thus ^r+l ^r _'^r^2 ^r+, ^r+1 therefore u^^^ ^1u^^^ + u^ = ^.
The solution of this equation is where A and B are constants.
A-¥B{t-\) Hence r.


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