Examples of using Positive integer in English and their translations into Croatian
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Colloquial
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Ecclesiastic
Is a fixed positive integer.
Is a positive integer and is a continuous function with.
The board height must be a positive integer.
For positive integer consider the hyperplane and the lattice.
Find all a, b in positive integer such that.
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Let be a sequence of non-negative integers, where is a positive integer.
For a positive integer, let be the number of factors of.
If b divisible to 7 so that(u in positive integer).
Show that for any positive integer we can find in the range such that.
Prove that if there exists a positive integer such that then.
For some positive integer k, and this translates to a second degree equation.
To specify the order, type a positive integer in the text box.
Adding a positive integer means moving that number of units to the right.
Because you can't keep taking away from a positive integer- without it turning negative.
Find a positive integer with 1000 digits, all distinct from zero, with the following property.
Prove that the equation has a positive integer solution if and only if. Romania.
Find all positive integer such that the equation has positive integer solutions. Solution.
Mr. Littlewood once told me that"every positive integer is one of Ramanujan's personal friends.
There exists a positive integer such that for any integer greater than, the number is a perfect square.
First let's prove a lemma: Lemma:For positive integers is a positive integer.
Prove that if is a positive integer such that the equation has a solution in integers, then it has at least three such solutions.
Show that 2 Show that there is a positive integer n such that the first 1992 digits of are 1.
Prove that for any positive integer, the least common multiple of the numbers and the least common multiple of the numbers.
Mr. Littlewood once told me that"every positive integer is one of Ramanujan's personal friends.
Find the minimal positive integer such that there exists a finite set of distinct positive integers satisfying the following two conditions.
The increasing sequence consists of all positive integers that are neither the square nor the cube of a positive integer.
Find the minimum positive integer such that for any subset(with elements) of set, there exist four pairwise distinct elements in whose sum is.
Find the unique positive integer for which are also perfect squares.
Determine the least positive integer with the property that every real number with can be written as the sum of pairwise distinct interesting numbers.
There is a unique positive integer for which is also an integer. .