Examples of 'inverse function' in a sentence

Meaning of "inverse function"

inverse function: In mathematics, an inverse function is a function that reverses the operation of another function. It is used to undo the effects of the original function, allowing for the recovery of the original input from the output
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  • For a given function f, another function, denoted f⁻¹, that reverses the mapping action of f; (formally) given a function f:X→Y, a function g:Y→X such that, ∀x∈X,f(x)=y⟹g(y)=x.
  • 2014, Mark Ryan, Calculus For Dummies, Wiley, 2nd Edition, page 147,

How to use "inverse function" in a sentence

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inverse function
So let us apply our f inverse function to this.
The inverse function to VariantConvert is ConvertToVariant.
A common type of implicit function is an inverse function.
Only one inverse function which is true.
Because this is the only possible inverse function.
They perform the inverse function of multiplexers.
Not all functions have a unique inverse function.
Polymer density is an inverse function of comonomer incorporation.
According to the the definition of the inverse function.
And so we now have our inverse function as a function of x.
The inverse function theorem can be generalized to functions of several variables.
Find a formula for the inverse function of f.
It is the inverse function of the power of two function.
And this is the inverse function.
Inverse function theorem.

See also

This is the inverse function theorem.
Inverse function integration.
An antilog is the inverse function of a logarithm.
The inverse function system may also be modified to be responsive to a polarity control signal.
Its energy expenditure is an inverse function of energy input.
Numerical methods were required because some of the models did not have an inverse function.
Benefits is in inverse function to the family in.
Transformations on the function are discussed and the inverse function is established.
Write the inverse function with its domain and range.
Its energy expenditure is an inverse function of.
Informal concept that an inverse function reverses or undoes the effect of a function.
A direct consequence of this result yields the proof of the inverse function theorem.
This is a generalization of the inverse function theorem to maps between manifolds.
Calculus Inverse functions Chain rule Inverse function theorem Implicit function theorem Integration of inverse functions.
Be assumed that the inverse function.
The range for the inverse function is the domain for the original function.
The important difference from calculus is that the inverse function theorem fails.
Liquid flow resistance is an inverse function of tubing internal diameter to the fourth power.
We use the definition of invertibility that there exists this inverse function right there.
For the inverse function you have to use the NC and Common.
A continuous function with a continuous inverse function is called a homeomorphism.
Use the Inverse Function Theorem to show that f and g are inverses of each other.
The latter is merely the inverse function of the former.
The inverse function of the standard normal distribution;.
This is an inverse function.
If a function is a bijection, then it has an inverse function.
And, then the inverse function is differentiable at a and.
So the exponential function does not have an inverse function in the standard sense.
Decryption, the inverse function of encryption ; to change ciphertext into plaintext.
Determine if f is the Inverse Function of g.
The inverse function of a composition ( assumed invertible ) has the property that.
The binary logarithm function is the inverse function of the power of two function.
In that case, it is obviously not necessary to inhibit the inverse function.
An OFDM demultiplexer performs the inverse function of an OFDM multiplexer.
D 8 can be implemented by using the same optical interleavers used in inverse function.

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Examples of using Function
He could not function any other way
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The desired function word will flash
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