Examples of using Positive integer in English and their translations into Serbian
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Given a positive integer n, find a nontrivial prime factor of n.”.
Since the group is finite, a must have a finite order r,the smallest positive integer such that.
Given a positive integer n, count the number of nontrivial prime factors of n.”.
By the fundamental theorem of arithmetic, every positive integer has a unique prime factorization.
Given a positive integer n, count the number of nontrivial prime factors of n.".
In other words, ten multiplied by itself a certain number of times(when the power is a positive integer).
(ii) Every positive integer is greater than every negative integer; therefore,- 3< 12.
And so the domain of this function is really all positive integers- N has to be a positive integer.
Every positive integer can be written as the sum of nine(or fewer) positive cubes.
One can efficiently test whether a positive integer x is a hexagonal number by computing.
A positive integer n is square-free if and only if μ(n)≠ 0, where μ denotes the Möbius function.
By the fundamental theorem of arithmetic, every positive integer greater than 1 has a unique prime factorization.
A positive integer n is square-free if and only if all abelian groups of order n are isomorphic, which is the case if and only if any such group is cyclic.
The predecessor function defined by PRED n= n- 1 for a positive integer n and PRED 0= 0 is considerably more difficult.
The positive integer"n" is square-free if and only if all abelian groups of order"n" are isomorphic, which is the case if and only if all of them are cyclic.
In mathematics, the nth root of a number x,where n is a positive integer, is a number r which, when raised to the power n yields x.
That is, if n is a positive integer, then φ(n) is the number of integers k in the range 1≤ k≤ n which have no common factor with n other than 1.
Again, for example, if we begin with the number 42,this time as simply a positive integer, we have its binary representation 101010.
For every prime number p and every positive integer n, there are finite fields of order pn, and all fields of this order are isomorphic(see§ Existence and uniqueness below).
The binary representation of integers makes it possible to apply a very fast test to determine whether a given positive integer x is a power of two.
In either case, for every positive integer n, there is at least one prime bigger than n.
In mathematics, the greatest common divisor(gcd) of two or more integers, which are not all zero, is the largest positive integer that divides each of the integers. .
If⟨a⟩ is isomorphic to Z/nZ for some positive integer n, then n is the smallest positive integer for which an= e, and n is called the order of a.
Let μ be the smallest index such that the value xμ reappears infinitely often within the sequence of values xi, and let λ(the loop length)be the smallest positive integer such that xμ= xλ+ μ.
Since every positive integer has a unique binary representation it is possible to reverse this encoding so that they may be decoded into a unique square-free integer. .
In mathematics, a power of 10 is any of the integer powers of the number ten;in other words, ten multiplied by itself a certain number of times(when the power is a positive integer).
For every positive integer n there is exactly one cyclic group(up to isomorphism) whose order is n, and there is exactly one infinite cyclic group(the integers under addition).
The perfect cubes up to 603 are(sequenceA000578 in the OEIS): Geometrically speaking, a positive integer m is a perfect cube if and only if one can arrange m solid unit cubes into a larger, solid cube.
Exponentiation has a rather simple rendering in Church numerals,namely POW:= λb.λe.e b The predecessor function defined by PRED n= n- 1 for a positive integer n and PRED 0= 0 is considerably more difficult.
German mathematician and scientist Carl Friedrich Gauss discovered that every positive integer is representable as a sum of at most three triangular numbers, writing in his diary his famous words,"EΥΡHKA!