Examples of using Continuous function in English and their translations into Bulgarian
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F(x) is a continuous function.
In the following year Netto showed that such a mapping cannot be a continuous function.
Where h is a continuous function.
Of continuous functions on a closed interval.
In which u( t) is a continuous function.
Every continuous function is integrable.
This is a real valued continuous function.
Find all continuous functions such that.
For every compactly supported continuous function f.
For any continuous function f.
Dynamical Systems 1 Suppose that is a compact metric space and is a continuous function.
For all continuous functions f.
For the second part we use the fact that the image of a continuous function must be an interval.
Find all continuous functions such that for all.
Let be a nonempty closed bounded subset of the real line andbe a nondecreasing continuous function.
So they don't give us a continuous function definition.
Let be continuous functions,, and let be a permutation of the set.
Let be a continuous function such that Prove that there is such that.
It constructs, with a prescribed degree of exactness,a polynomial of the best Chebyshev approximation for a given continuous function.
C"r(R) continuous function that has continuous first r derivatives.
Du Bois-Reymond published an example of a continuous function which is nowhere differentiable in 1875.
Can every continuous function of 3 variables be written as a composition of continuous functions of 2 variables?
It begins with the implicit use of the theorem in various proofs of the theorem stating that a continuous function on a closed, bounded interval is uniformly continuous. .
Find all continuous functions such that for all real we have.
In 1911 he introduced what are now called the Bernstein polynomials to give a constructive proof of Weierstrass 's theorem(1885),namely that a continuous function on a finite subinterval of the real line can be uniformly approximated as closely as we wish by a polynomial.
Find all continuous functions such that for all and for all we have.
Bernstein gave a complete solution in 1911, introducing what are now called the Bernstein polynomials andgiving a constructive proof of Weierstrass's theorem(1885) that a continuous function on a finite subinterval of the real line can be uniformly approximated as closely as we wish by a polynomial.
Any absolutely continuous function is uniformly continuous. .
Roughly, a continuous function is differentiable if its graph has no sharp"corners".