Examples of using A positive integer in English and their translations into Serbian
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Colloquial
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Ecclesiastic
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Cyrillic
Where m is a positive integer number.
The last digit of n3+3n2+3n is 4(n is a positive integer).
Given a positive integer n, find a nontrivial prime factor of n.”.
And so the domain of this function is really all positive integers- N has to be a positive integer.
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).
Given a positive integer n, count the number of nontrivial prime factors of n.".
The predecessor function defined by PRED n= n- 1 for a positive integer n and PRED 0= 0 is considerably more difficult.
It's a positive integer and it is neither divisible by 2 nor 3, so it disproves the statement.
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.
This is possible because the key for a bead sort is always a positive integer and bead sort exploits its structure.
(If a is a positive integer, the independent solution is given by the appropriate Bessel function of the second kind.).
So that just verifies orit's just another example of a positive integer that's divisible by one of these two, so it's not choice A. .
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.
In number theory,the prime factors of a positive integer are the prime numbers that divide that integer exactly.
So we just have to find a positive integer that is not divisible by 2 or 3, by neither 2 nor 3.
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).
The prime factorization of a positive integer is a list of the integer's prime factors, together with their multiplicities;
Again, for example, if we begin with the number 42,this time as simply a positive integer, we have its binary representation 101010.
In particular, if b is a positive integer, then the unit is the amount of information that can be stored in a system with N possible states.
In mathematics, an nth root of a number x, where n is usually assumed to be 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.
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.
For a positive integer n, the number of prime factors of n and the sum of the prime factors of n(not counting multiplicity) are examples of arithmetic functions of n that are additive but not completely additive.[3].
Several variations on Euclid's proof exist, including the following:The factorial n! of a positive integer n is divisible by every integer from 2 to n, as it is the product of all of them.
The series has the form of a positive integer plus a series containing every negative power of two with either a positive or negative sign, so it can be translated into the infinite blue-red Hackenbush string that represents the surreal number 1/3.
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.