Examples of using Any integer in English and their translations into Slovenian
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Programming
Prove that, for any integer we have.
Any integer is a rational number.
Furthermore, still under this assumption, any integer n would be amenable.
Any integer value divisible by 256 can be used.
By mathematical induction prove that for any integer n, 11n+2+ 122n+1 is divisible by 133.
People also translate
Prove that for any integer, there exists a unique polynomial with coefficients in such that.
In fact, you can do-<n>, where n is any integer to show the last n commits.
Show that for any integer, there is a unique division such that holds for all.
List A contains the numbers of the form in base 10, with any integer greater than or equal to 1.
Values can be any integer, including negative numbers and 0.
The molecule must have4n π-electrons where n is any integer within the conjugated π-system.
Prove that for any integer greater than 1 there exist positive integers and such that.
Prove that for every natural number, and for every real number(; any integer).
In this case, the preference number can be any integer permitted by the SMTP specification.
There is also a direct proof:[4][5] Let R={x1, x2,…, xφ(n)} be a reducedresidue system(mod n) and let a be any integer coprime to n.
Knowing, chooses any integer such that is a prime raised to a positive integer power.
Arrays for which dimensions are set using the To clause in a Dim, Private, Public, ReDim,or Static statement can have any integer value as a lower bound.
If a+ k≡ b+ k(mod n) for any integer k, then a≡ b(mod n) If k a≡ k b(mod n) and k is coprime with n, then a≡ b(mod n).
Unless specified otherwise in an instrument-specific annex, the scale interval for a measured value shall be in the form 1×10n, 2×10n, or 5×10n,where n is any integer or zero.
It satisfies that for any integer and any two members(is allowed to be same), is always not the product of two consecutive integers. .
For any integer a and any positive odd integer n, the Jacobi symbol(a/n) is defined as the product of the Legendre symbols corresponding to the prime factors of n:.
A positive integer has the property that for any positive integer which is co-prime with, we have.
Is divisible by for any positive integer. 3.
The required filenumberargument is any valid Integer file number.
Prove that for any positive integer there exists such that.
(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.
Any even integer can be written as the sum of six primes.
Show that for any positive integer we can find such that is a multiple of.