divisor|divisors in English

noun

[di·vi·sor || dɪ'vaɪzə]

one who divides or separates; number by which a dividend is divided (Mathematics)

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1. They all have zero divisors.

2. What's their greatest common divisor?

3. Some of those may not be divisors.

4. That's their greatest common divisor.

5. In principle, it suffices to test only prime divisors.

6. All non-zero nilpotent elements are zero divisors.

7. The divisor is subtracted from the dividend.

8. We divide both by their common divisor.

9. So I think all of these are the proper divisors.

10. For example, while writing a division function, you're confident the divisor shouldn't be zero, you Assert divisor is not equal to zero

11. So this is one 5 in the prime factorisation of the divisors

12. In fact, all of the nonzero null elements are zero divisors.

13. More generally, a division ring has no zero divisors except 0.

14. Both of these functions are examples of divisor functions.

15. When you divide 21 by 7 is the divisor.

16. Equivalently, a graph is Aperiodic if the greatest common divisor of the lengths of its cycles is one; this greatest common divisor for a …

17. First if B is zero then A is a common divisor of both A and B and otherwise you compute the greatest common divisor of.

18. And the thing out front is called the divisor.

19. Work out dividend or divisor according to the rules.

20. What is the greatest common divisor of 21 and 30?

21. Basic example: Euclidean algorithm for finding the Greatest Common Divisor

22. The greatest common divisor of 24 and 30 is 6

23. And 61 and 69 do not share any common divisors other than 1.

24. The common divisor pact is the most important self - government regulation.

25. So we multiplied both the divisor and the dividend by 100.