leprofece said:Ok it is a problem of derivative applications Maximum and minimum we must get two functions and derive one to get the minimum.
In this problem I don't have idea of the functions maybe the volume of the cone and thales
as i said before they are very difficult problems.
Max and min refer to the maximum and minimum values of a set of data or a function. The maximum value is the largest value in the set, while the minimum value is the smallest value.
To find the max and min of a set of numbers, you can arrange the numbers in ascending or descending order and then the first and last numbers will be the min and max, respectively. Alternatively, you can use a calculator or computer program to find the max and min values.
Yes, a set of numbers can have more than one max or min value if there are multiple numbers that are tied for the largest or smallest value. For example, in the set {1, 2, 3, 3, 3, 4}, the max value is 4 and the min value is 1, but there are multiple numbers with the same value of 3.
Max and min are commonly used in various fields such as economics, statistics, and engineering. In economics, they can be used to determine the maximum profit or minimum cost of a business. In statistics, they are used to analyze data and identify outliers. In engineering, they are used to optimize designs and determine the maximum or minimum values of certain parameters.
A local max or min refers to the largest or smallest value within a specific interval or region, while a global max or min refers to the largest or smallest value over the entire domain. In other words, a local max/min is a relative extremum, while a global max/min is an absolute extremum. This concept is often used in calculus and optimization problems.