Theorem of the real numerical value of a polynomial according to the derivatives of higher order
Keywords:
Real numerical value, derived from higher order, mathematical equality, geometry, perimeter.Abstract
In this paper, we will test the real numerical value of a polynomial
function of the form $y=f(x)$ of degree $n$; by the expression:
$f(x)=\frac{d^n y}{dx^n}$ such that, $x\in\mathbb{R}$ for all $x$
positive and negative. In the present work, the applications of
the real numerical value to simple measurements of the geometry are
studied, making use of the derivatives of higher order.\\
References
Hernando L. Leal, differential calculus in a real variable,
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J. Stewart, calculus of one variable. Transcendent early,
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Purcell, Edwin J.; Varberg, Dale; Rigdon, Steven E, c'{a}lculo.
Pearson Educaci'{o}n, M'{e}xico, 2007. Disponible en:
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