Examples of 'derivative of a function' in a sentence
Meaning of "derivative of a function"
derivative of a function - In mathematics, the derivative of a function represents the rate at which the function's output value changes with respect to its input variable. It measures the slope of the tangent line to the curve of the function at a given point
How to use "derivative of a function" in a sentence
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derivative of a function
Differentiation is a process of finding the derivative of a function.
The first derivative of a function is zero at a maximum or minimum.
We now present a geometric interpretation of derivative of a function at a point.
The derivative of a function of this form is always zero.
There are a lot of rules to discover the derivative of a function.
A point where the second derivative of a function changes sign is called an inflection point.
We use a variety of different notations to express the derivative of a function.
Calculating the numerical derivative of a function is one such application.
The standard part function is used to define the derivative of a function f.
The Lie derivative of a function is equal to the directional derivative of the function.
Difficulty in calculating derivative of a function.
If the derivative of a function is zero, the function is constant.
This module is an exercise on the graphical recognition of the derivative of a function.
The process of determining the derivative of a function is known as differentiation.
The dialog shown below is used to create the first derivative of a function.
See also
The derivative of a function is defined as follows,.
Calculates the derivative of a function.
A linear second order homogeneous differential equation involves terms up to the second derivative of a function.
If the first derivative of a function f has a simple pole at a, then a is a branch point of f.
Questions on the computation and properties of the derivative of a function in calculus are presented.
Therefore, the derivative of a function gives additional information on the curve we are studying.
A similar method can be used to find the Laplace transform of a derivative of a function.
In higher dimensions, the derivative of a function at a point is a linear transformation called the linearization.
I am implementing the Newton-Raphson method, and it requires taking of the derivative of a function.
When the derivative of a function equals zero, the function has a critical point.
Previous, The idea of the derivative of a function.
The usual derivative of a function is related to the Radon-Nikodym derivative, or density, of a measure.
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The derivative of a function f ( often displayed as f ' ) can be written as,.
Cauchy used D ' Alembert 's limit concept to define the derivative of a function.
B What does the derivative of a function at a point describe?
Recall the definition of the derivative of a function f ( x ),.
Computing the derivative of a function and “ finding the area ” under its curve are " opposite " operations.
Thus, the derivative of a function called f is denoted by f ′, pronounced " f prime.
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