Examples of using A polynomial in English and their translations into Tagalog
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Ecclesiastic
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Colloquial
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Computer
The degree of as a polynomial in is.
If a polynomial with integer coefficients,,….
For which can we write as a polynomial in?
Q is not a polynomial time algorithm.
Prove that none of these numbers are root of a polynomial in.
Suppose is a polynomial in and m is integer.
When and are multiplied,the product is a polynomial of degree.
(ii) there is a polynomial such that for all.
Find all polynomials with integer coefficients such that the polynomial is the square of a polynomial with integer coefficients.
Find a polynomial in two or three queries.
Let be a function such that is a polynomial for every integer.
Let be a polynomial with integer coefficients.
Fixing, we may view this as a polynomial identity with respect to.
(A polynomial is homogeneous if each term has the same total degree.).
Which one? 18 Let be a polynomial function such that, for all real.
A polynomial of degree four with leading coefficient 1 and integer coefficients has two zeros, both of which are integers.
Prove that the probability for this polynomial to be special is between and, where a polynomial is called special if for every in the sequence there are infinitely many numbers relatively prime with.
Let be a polynomial with rational coefficients, of degree at least.
For what minimum can he always find a polynomial of degree not exceeding such that the creative potential of all candidates is strictly more than that of the others?
Let be a polynomial with real coefficients such that and for all, Find.
Prove that if is a polynomial of then speed of all molecules are equal and constant.
Let be a polynomial in the complex variable, with real coefficients. Suppose that.
And this is clear, since is a polynomial of(since t is a polynomial), and a linear function always overtakes the logarithm of a polynomial. .
Let a polynomial be given with real coefficients and has degree greater or equal than 1.
B5 Let denote a polynomial with real coefficients in the variables and suppose that.
With a polynomial and an integer, because the polynomial has integer coëfficients.
Let be a polynomial of degree with real coefficients.
Let be a polynomial with complex coefficients such that.
Let be a polynomial with a non-negative coefficients.
A3 Let be a polynomial of degree all of whose zeros have absolute value in the complex plane.