Examples of 'indefinite integral' in a sentence
Meaning of "indefinite integral"
'Indefinite integral' is a term used in calculus to refer to the antiderivative of a function without specifying the limits of integration
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- A function whose derivative is a given function; an antiderivative
How to use "indefinite integral" in a sentence
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indefinite integral
Let us say the indefinite integral of x cubed dx.
Indefinite integral and its properties.
We want to know our indefinite integral in terms of x.
The indefinite integral of many algebraic functions is transcendental.
Let us just worry about the indefinite integral.
It is the indefinite integral of the function we are integrating.
Let us see if we can evaluate this indefinite integral.
The indefinite integral can be considered as a multivalued function.
Let us say we said y is equal to the indefinite integral of.
The indefinite integral is the opposite of the derivative.
So they set us up well to do an indefinite integral.
To find an indefinite integral we just need to find any primitive.
Let us just focus on the indefinite integral for now.
Note that an indefinite integral is a function while a definite integral is a number.
Welcome to the presentation on the indefinite integral or the antiderivative.
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The aggregate of the antiderivatives of a function is called indefinite integral.
The concept of the indefinite integral and its properties.
And another way of calling this is the indefinite integral.
And the indefinite integral is.
The antiderivative of a function is often called the indefinite integral.
Let us say we want to take the indefinite integral of x cosine of x d of x.
And we are ready to substitute back into our original indefinite integral.
I just algebraically rewrote this indefinite integral as this indefinite integral.
The indefinite integral is a set of functions whereas the definite integral is a number.
An integraph is used to plot the indefinite integral of a function given in graphical form.
Another way of thinking about the antiderivative is evaluating the indefinite integral.
The indefinite integral of a function is the set of functions whose derivative is that function.
I will not switch back and forth between the definite and indefinite integral.
Then I want to subtract the indefinite integral of f prime of x.
The indefinite integral of the probability density is,.
And this is where I am going to teach you the indefinite integral.
The indefinite integral tells us 2 things.
And I will explain later why this is called the indefinite integral.
The derivative of the indefinite integral is equal to the integrand,.
In the following exercises, evaluate the indefinite integral.
The indefinite integral is a number, while the indefinite integral is a function.
Example of integration by substitution, indefinite integral version.
Let us say we have the indefinite integral of the square root of 6x minus x squared minus 5.
So we could say that y is equal to the indefinite integral 2x dx.
In calculus, the indefinite integral is the most general form of an anti-derivative for a function.
A define integral is a number, an indefinite integral is a function.
In the following exercises, use a suitable change of variables to determine the indefinite integral.
The notation of the indefinite integral is,.
Because there is no domain specified, the above integral is called an indefinite integral.
I just algebraically rewrote this indefinite integral as this indefinite integral . They are equivalent.
The inverse of a derivative is called the antiderivative, or indefinite integral.
We learned in the previous indefinite integral module, right?
If the indefinite integral of 2 to the natural log of x over, everything over x, dx.
So y is equal to the antiderivative essentially, or the indefinite integral of the expression 2x.
We are taking the indefinite integral with respect to -- actually, this is a mistake.
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