
A Study on Maxima and Minima for Single Real Valued Function
Author(s) -
Jagat Krishna Pokhrel
Publication year - 2017
Language(s) - English
Resource type - Journals
ISSN - 2091-0916
DOI - 10.3126/tuj.v31i1-2.25330
Subject(s) - maxima and minima , neighbourhood (mathematics) , value (mathematics) , maxima , mathematics , function (biology) , combinatorics , mathematical analysis , statistics , art , evolutionary biology , performance art , biology , art history
By the maximum values of a function f (x) in calculus, we do not necessarily mean the absolutely greatest value attainable by the function. A function f (x) is said to be maximum for a value c of x, provided f (c) is greater than every other value assumed by f (x) in the immediate neighbourhood of x = c. Similarly a minimum value of f (x) is defined to be the value which is less than other values in the immediate neighbourhood.