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First and Second Derivative Test - Relative Extrema, Direction, Concavity, and Point of Inflection
Автор: Numberbender
Загружено: 2024-02-28
Просмотров: 578
Описание:
In this lesson, we are going to analyze the behavior of f(x) = x^5 - 5x + 2 and identify when the function is going up, going down, if the relative minimum or relative maximum exists. We will also identify the concavity and the points of infection of our function by using the 1st and 2nd derivative test in calculus.
This lesson will help you visualize the graph of any function without the aid of a graphing calculator or Desmos to describe the look of the graph of your f(x).
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