Andere Kunden interessierten sich auch für
![Total labeling of some families of trees and cycles with chords]( "Total labeling of some families of trees and cycles with chords")
Total labeling of some families of trees and cycles with chords32,99 €![An Adaptive Arithmetic Average Transformation Technique]( "An Adaptive Arithmetic Average Transformation Technique")
An Adaptive Arithmetic Average Transformation Technique32,99 €![A STUDY ON AVERAGE TOTAL DOMINATION NUMBER ON GRAPH]( "A STUDY ON AVERAGE TOTAL DOMINATION NUMBER ON GRAPH")
A STUDY ON AVERAGE TOTAL DOMINATION NUMBER ON GRAPH29,99 €![The Theory and Application of Differential Games]( "The Theory and Application of Differential Games")
The Theory and Application of Differential Games109,99 €![Fractals for the Classroom]( "Fractals for the Classroom")
Fractals for the Classroom48,99 €![Gandhi's Contributions to Theory of Numbers Vol-1]( "Gandhi's Contributions to Theory of Numbers Vol-1")
Gandhi's Contributions to Theory of Numbers Vol-138,99 €![On Optimal Population Paths]( "On Optimal Population Paths")
On Optimal Population Paths39,99 €
As a result of computer simulation step through rotating variable set of parallel chords, for ellipses any shape and size, determined average diameters, their slopes, two variants of averages chords, equivalent diameters. Found that an infinite set of averages chords, each step through sets, form subellipse averages chords, and the relation the average chord to the co-rotational diameter in any stepping infinite set of parallel chords and the arithmetic average of these averages chords to the average diameter of the ellipse, is constant ( /4). Shows the value of inequality average and equivalent diameters. Results are presented as summary tables and graphics, convenient for practical application.