# greatest common divisor In A Sentence

Learn how to use **greatest common divisor in a sentence** and make better **sentences with `greatest common divisor`** by reading **greatest common divisor sentence examples**.

- Suppose it is desired to find the
**greatest common divisor**of 48 and 180. - In other words, the
**greatest common divisor**of all the smaller side lengths should be 1. - (where " gcd " is the
**greatest common divisor**) provided that this set is not empty. - It is used to find the
**greatest common divisor**, or highest common factor, of two given numbers. - The method of finding radius of oil-drop anda new method and programme of finding the
**greatest common divisor**of Q (K) under the condition of errors are given in this paper. - (iv.) In algebra we have a theory of highest common factor and lowest common multiple, but it is different from the arithmetical theory of
**greatest common divisor**and least common multiple. - The "'Euclidean algorithm "'is an efficient method for computing the
**greatest common divisor**( GCD ). - These properties imply that in subresultant-pseudo-remainder-sequence algorithm for computing the
**greatest common divisor**and the resultant of two polynomials. - It has routines for finding the
**greatest common divisor**and least common multiple. - If there are several flights that depart from one airport then the
**greatest common divisor**of their flight numbers should be equal to 1. - There are several ways to define the
**greatest common divisor**unambiguously. - What is the difference between finding the
**greatest common divisor**of two polynomials and finding their GCD to some ( prime ) modulus p?. - The
**greatest common divisor**" g " is the largest value of " c " for which this is possible. - The integers are usually written in lowest terms, i . e . their
**greatest common divisor**should be 1. - In this paper, the matrix method of calculating the
**greatest common divisor**of several polynomials is given by using the row elementary operation, and so is the concrete application of this method. - GCD and LCM. Determine the
**greatest common divisor**and least common multiple of a pair of integers. - It can be fully reduced to lowest terms if both are divided by their
**greatest common divisor**. - The Euclidean algorithm for computing the
**greatest common divisor**of two integers is one example.

**Similar words:**Gres, Gretal, Great Sized, Greville, Grey Back, Greenhow, Great Gross, Green House, Greatest Common Factor, Gresley, Grey Matter, Grebes, Greenlee, Greene, Greffe, Greenhall, Green Back, Greenies, Greban, Greig