Examples of using A polynomial in English and their translations into Serbian
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Is a polynomial of degree< n.
Well, we haven't done it as a polynomial.
Write a polynomial to represent.
This is a polynomial with only one term.
People also translate
As the name indicates,for a given G the function is indeed a polynomial in t.
A polynomial is a function of form.
In mathematics, a quadratic equation is a polynomial equation of the second degree.
A polynomial function is a function of the form.
For example, it could be a sequence,a function, a polynomial or a matrix.
We seek the integer roots of a polynomial in any number of variables with integer coefficients.
Is not a polynomial because it includes division by a variable, and neither is, in general.
It means that it is always possible to take the derivative of a polynomial function, repeatedly, as often as is desired.
Now what they say is write a polynomial expression that represents the total area of the window, including the glass and wood.
If any aj is a non-positive integer(0,- 1,- 2, etc.) then the series only has a finite number of terms and is,in fact, a polynomial of degree- aj.
Now, what they want us to do is write a polynomial expression that represents the total area of the window including the glass and wood.
Although its running time is, in general,exponential, it takes polynomial time for any fixed choice of H(with a polynomial that depends on the choice of H).
A polynomial of degree one is called as linear polynomial, with degree two is quadratic; with degree three is cubic polynomial. .
Where R is a rational function of its two arguments,P is a polynomial of degree 3 or 4 with no repeated roots, and c is a constant.
For example, to put a polynomial in canonical form, one has to expand by distributivity every product, while it is not necessary with a normal form(see below).
It contains all[…] problems which can be solved by a deterministic Turing machine using a polynomial amount of computation time, or polynomial time.
One can find a polynomial that reproduces these values, by first computing a difference table, and then substituting the differences that correspond to x0(underlined) into the formula as follows.
It follows by Bézout's theorem that a cubic plane curve has at most 9{\displaystyle 9} inflection points,since the Hessian determinant is a polynomial of degree 3.{\displaystyle 3.}.
In mathematics, a polynomial is an expression constructed from one or more variables and constants, using the operations of addition, subtraction, multiplication, and constant positive whole number exponents.
In the same way as Fibonacci polynomials are derived from the Fibonacci numbers,the Lucas polynomials Ln(x) are a polynomial sequence derived from the Lucas numbers.
Because of this, and because dedicated research has failed to find a polynomial algorithm for any NP-complete problem, once a problem has been proven to be NP-complete it is widely regarded that a polynomial algorithm for this problem is unlikely to exist.
In computational complexity theory, polynomial time refers to the computation time of a problem where the time, m(n),is no greater than a polynomial function of the problem size, n….
Equivalently, it is the class of decision problems where each"yes" instance has a polynomial size certificate, and certificates can be checked by a polynomial time deterministic Turing machine.
So, for the graph in the example, a table of the number of valid colorings would start like this: The chromatic polynomial is a function P(G, t) that counts the number of t-colorings of G. As the name indicates,for a given G the function is indeed a polynomial in t.