Examples of using Every integer in English and their translations into Slovenian
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Every integer is a rational number.
Suppose that is divisible by 5 for every integer.
Prove that for every integer there exist elements from, such that.
Prove that there exists a prime number such that for every integer, the number is not divisible by.
Every integer greater than 5 can be written as the sum of three primes.
People also translate
It was proved by Gauss that every integer is the sum of most three triangular numbers.
Every integer is the sum of at most three triangular numbers.
The graphs of this sequence all have 6k+10 vertices, for every integer k.
Every integer greater than 20161 can be written as the sum of two abundant numbers.
If is a prime number such that is divisible by but not by, show that for every integer, is not divisible by.
Then, for every integer x, the value f(x) has the form, where,,…, are nonnegative integers.
Primitive root modulo n: A number g is a primitive root modulo n if, for every integer a coprime to n, there is an integer k such that gk≡ a(mod n).
Prove that for every integer there are integers, not all zero, such that for all, and.
A sequence of numbers has the property that, for every integer between and inclusive, the number is less than the sum of the other numbers.
Let for every integer and for every natural number and for every integer.
Prove that for every integer power of 2, there exists a multiple of it with all digits(in decimal expression) not zero.
Prove that for every integer, there is exactly one number in exactly one of the lists B or C that has exactly digits.
Prove for every integer, there exists an integer such that can be written in decimal notation using only digits 1 and 2. 4.
Is defined for every positive integer;
Is even for every positive integer. 5.
(a) for every positive integer we have.
Prove that for every positive integer we have.
For every positive integer, let For example,,.
Call a positive integer practical if every positive integer less than or equal to can be written as the sum of distinct divisors of.
And this holds for every positive integer B!
Show that for every positive integer the following inequality holds.
For every positive integer we define as the last digit of the sum.
Proved that every positive integer is the sum of at most 3 triangular numbers.
Every even integer greater than 2 can be written as the sum of two primes.
For every positive integer, let, where on the right hand side there are exactly symbols.