Examples of using Is an integer in English and their translations into Croatian
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Colloquial
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Ecclesiastic
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Computer
So because is an integer.
The real numbers belong to the interval and satisfy,where is an integer and.
Iithe area is an integer number;
Find all values of for which is an integer.
Dimension is an integer specifying the dimension of the unit matrix that you want to return.
We know that is an integer.
If is an integer that is as large as possible, what is the value of?
Determine all such that is an integer.
We know that is an integer because if we multiply out, then is the lead coefficient, so it must be an integer. .
Whenever are real numbers such that is an integer, there exists some such that.
Now, if is an integer such that, then, while(this is just because f(x)is a polynomial with integer coefficients), so that, and since, this yields.
Zero or zero,as it is sometimes called, is an integer that separates negative and positive numbers.
Let, in lowest terms,be the probability that a randomly chosen positive divisor of is an integer multiple of.
Now, except for a part with area(the intersection of the given polygon with the lines with equation of, where is an integer), the area of the given polygon is the sum of the areas of the polygons, where the sum is over all the unit squares.
Let f be a rational function(i.e. the quotient of two real polynomials)and suppose that is an integer for infinitely many integers n.
Since their number should be an integer, rounded to the nearest value.
Let be an integer such that.
Let be an integer and let such that.
Any mirror must be an integer, without cracks and chips.
Let be an integer and be real numbers such that Prove that.
Let be an integer and the permutation group.
Must be an integer greater than or equal to 0.
This property can be an integer value from 1 to 255.
Must be an integer larger than, so we want the smallest value of such that.
Must be an integer greater than or equal to 0 and less than 2^53.
Let be an integer, and let be real numbers. Prove the inequality.
(b) Let be an integer.
All power must be an integer, with no exposed wires and poor quality of their connections;
Let be an integer and let be a set of positive integers such that in any subset of with elements there exist two elements such that.
Must be an integer greater than or equal to 2 and less than or equal to 36.