Examples of using Any positive integer in English and their translations into Slovenian
{-}
-
Colloquial
-
Official
-
Medicine
-
Ecclesiastic
-
Financial
-
Computer
-
Official/political
-
Programming
Is divisible by for any positive integer. 3.
A Given any positive integer, show that there exist distint positive integers and such that divides for;
(ii) Prove that does not divide for any positive integer.
Show that for any positive integer number we have. 1.
Let be positive integers such that for any positive integer we have.
Prove that for any positive integer there exists such that.
The question(in each of the following cases)is if there exists a subset in the partition such that any positive integer has a multiple in this subset.
Show that for any positive integers and, cannot be a power of. 3.
There are given two arithmetical progressions and, such that for any positive integer, and have the same set of exponents.
Show that for any positive integer we can find such that is a multiple of.
Prove that among the elements of the sequence one can find a geometric progression having any number of terms, and having the ratio bigger than,where can be any positive integer.
Prove that there doesn't exist any positive integer such that and are perfect squares.
For any positive integer, let be the sum of the digits of, and let be For example, How many values do not exceed 1999 6.
A positive integer has the property that for any positive integer which is co-prime with, we have.
For any positive integer, let denote the number of ordered pairs of positive integers for which.
Consider the sequence defined recursively by(any positive integer), and For which of the following values of must?
For any positive integer, let denote the number of its positive divisors(including 1 and itself).
Lagrange's four-square theorem[?] states that any positive integer can be written as the sum of at most 4 perfect squares.
For any positive integer, let be the number of elements in the set whose base 2 representation contains exactly three 1s.
A sequence is defined by Prove that for any positive integer we have(where[x] denotes the smallest integer x).
For any positive integer, prove that there exists an-th degree polynomial with integer coefficients such that the numbers,,,….
No matter how the 1st circle tangent to the circle internally and to the circle externally is chosen, an infinite chain of tangent circles with the base circles always exists andwe can choose a finite chain for any positive integer n.
Let and for j Prove that for any positive integer n the roots of the equation are all real and distinct.
Any positive integer obtained by removing several(at least one) digits from the right-hand end of the decimal representation of is called a stump of.
(a) Prove that for any positive integer, there exists at least one positive integer such that.
S 6 Given any positive integer, show that there are two positive rational numbers and,, which are not integers and which are such that are all integers. .
Show that for any positive integer, there exists a positive integer so that in the decimal representations of the numbers and, the representation of ends in the representation of.
(a) For any, is a positive integer.
Knowing, chooses any integer such that is a prime raised to a positive integer power.