Examples of using Inverse function in English and their translations into Serbian
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They are inverse functions.
The trigonometric functions have their corresponding inverse functions.
It is the inverse function of n↦ 2n.
Do you know the concept of inverse functions?
An inverse function is defined as follows.
Don't know what an inverse function is?
This inverse function is the logarithmic function. .
Do you know what an inverse function is?
Its inverse function, the logarithm,, is defined for all positive x.
Arc cosine is the inverse function of cosine.
The inverse functions for cosine and tangent are defined by following the same process as was applied for.
Decryption" means the inverse function of encryption.
Mathematically a bijective function is used on the characters' positions to encrypt and an inverse function to decrypt.
A double logarithm is the inverse function of the double-exponential function. .
The whole reason is to give you this appreciation that these are inverse functions of each other.
But it is much more useful than the inverse function- to make a distinct color-blind"problem" picture.
Banach's fixed point theorem is also applied in proving the existence of solutions of ordinary differential equations, andis used in one proof of the inverse function theorem.[1].
Elliptic functions were discovered as inverse functions of elliptic integrals.
If ƒ is a function from X to Y then an inverse function for ƒ, denoted by ƒ- 1, is a function in the opposite direction, from Y to X, with the property that a round trip(a composition) returns each element to itself.
The function f- 1{\displaystyle f^{-1}} is called an inverse function of f{\displaystyle f}.
Geometrically, a function and inverse function have graphs that are reflections, in the line y= x{\displaystyle y=x\!}.
Since the function f(n)= A(n, n)considered above grows very rapidly, its inverse function, f- 1, grows very slowly.
As the function f(x)= bx is the inverse function of logbx, it has been called the antilogarithm.
In mathematics, the inverse of a function y= f( x){\displaystyle y=f(x)} is a function that, in some fashion,"undoes" the effect of f{\displaystyle f}(see inverse function for a formal and detailed definition).
The likelihood of the PA emergence- is an inverse function from the general state of your health: mental and physical.
The terminology reciprocal vs inverse is not sufficient to make this distinction, since many authors prefer the opposite naming convention,probably for historical reasons(for example in French, the inverse function is preferably called application réciproque).
The notation f- 1 is sometimes also used for the inverse function of the function f, which is not in general equal to the multiplicative inverse. .
In the same way since the logarithm reverses exponentiation,the complex logarithm may be the inverse function of the rapid function applied to complex figures.
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.
In the same way as the logarithm reverses exponentiation,the logarithm is the inverse function of the exponential function applied to complex numbers.