Examples of using Any integer in English and their translations into Bulgarian
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Computer
For any integer, define.
Numbers not divisible by the r th power of any integer.
Prove that, for any integer we have.
For any integer with, we place raisins on the position of the real number axis.
Knowing, chooses any integer such that.
People also translate
Given any integer, show that there is an integer such that.
By mathematical induction prove that for any integer n, 11n+2+ 122n+1 is divisible by 133.
Prove that for any integer, there exists a unique polynomial with coefficients in such that.
List A contains the numbers of the form in base 10, with any integer greater than or equal to 1.
Show that for any integer, there is a unique division such that holds for all.
Prove that for every natural number, andfor every real number(; any integer) 5.
Are we close to any integers or other shapes?
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.
In fact, you can do-,where n is any integer to show the last n commits.
S 4 For any integer, let denote the maximal number of self-intersections a closed broken line can have;
The table can also be used to multiply any integer or integer and a half from 0.5 to 99.5.
He proved that any integer can be expressed as the sum of 5 squares and as the sum of 7 squares, showing in how many ways this could occur.
It has been proved that Γ(n+ r) is a transcendental number andalgebraically independent of π for any integer n and each of the fractions r= 1/6, 1/4, 1/3, 2/3, 3/4, 5/6.
Knowing, chooses any integer such that is a prime raised to a positive integer power.
This list may return(if requested) any integer between 1 and infinity, in other words any integer number.
Prove that for any integer,, there exist positive integers in arithmetic progression, and positive integers, and positive integers in geometric progression such that.
Let be a set of integers with the property that any integer root of any non-zero polynomial with coefficients in also belongs to.
It satisfies that for any integer and any two members(is allowed to be same), is always not the product of two consecutive integers. .
Prove that for any integer greater than 1 there exist positive integers and such that.
A positive integer has the property that for any positive integer which is co-prime with, we have.
For any positive integer n.
Is divisible by for any positive integer. 3.
Prove that for any positive integer, the number.
Let be any positive integer not equal to or.
Prove that for any positive integer there exists such that.