Examples of using Inverse function in English and their translations into Bulgarian
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Inverse function: on request.
And this is the inverse function.
For the inverse function, 0 gets mapped to 4.
Where is the composition inverse function to.
(2) Let be the inverse function determined by the last question.
It is thus possible to define a unique inverse function.
It is WRONG to say"the inverse function of sin(x) is arcsin(x)".
We take this as the definition of an inverse function.
And so we now have our inverse function as a function of x.
An inverse function is one that“undoes” another function. .
Definition of Inverse Function.
An inverse function is a function that“un-does” another function. .
Where stands for the inverse function of for;
Inverse function: A function which'does the reverse' of a given function. .
Its energy expenditure is an inverse function of energy input.
The inverse function, if you take f inverse of 4, f inverse of 4 is equal to 0.
It is WRONG to say"the inverse function of sin(x) is arcsin(x)"!
These include singular solutions to differential equations,a change of variables formula, and a way of relating the derivative of a function to the derivative of the inverse function.
Its as if the expansion of scientific truth is an inverse function of scientific effort.
So this is the inverse function right here, and we have written it as a function of y, but we can just rename the y as x so it's a function of x.
If f: A⟶B is a one-to-one correspondence then it has an inverse function called f -1:B⟶A defined by.
Self-preservation instincts intended for the inverse function, at the moment do not work or appear conditionally, for example, only at the verbal level, and at the behavioral one are absent.
It looked as though the time spans of scientific truths are an inverse function of the intensity of scientific effort.
(1) Prove that a function has the inverse function with the domain of the whole of real numbers, that is to say, prove that there exist single such that for any real numbers.
This is true, this has to be true, andthe composition of f with the inverse function has to be equal to the identity function over Y.
It was Fuchs' work on this inverse function which led Poincaré to introduce what he called a Fuchsian group, and use this as a fundamental concept in the development of the theory of automorphic functions. .
In other words, investment is likely to be an inverse function of the interest rate, other things being equal.
As the function f(x)= bx is the inverse function of logbx, it has been called the antilogarithm.
Now, just out of interest, let's graph the inverse function and see how it might relate to this one right over here.
Solve for x in terms of y, andthat's essentially your inverse function as a function of y, but then you can rename it as a function of x.