greatest common divisor वाक्य
उदाहरण वाक्य
मोबाइल
- In order to find the greatest common divisor, the Euclidean algorithm or prime factorization may be used.
- (where " gcd " is the greatest common divisor ) provided that this set is not empty.
- If the input polynomials are coprime, this normalization provides also a greatest common divisor equal to 1.
- Where,,, are non-negative integers with greatest common divisor 1 such that is odd.
- In the case of univariate polynomials, there is a strong relationship between greatest common divisors and resultants.
- The greatest common divisor is the last non zero entry, } } in the column " remainder ".
- LADSPA is unusual in that it attempts to provide only the " Greatest Common Divisor " of other standards.
- As one is working with polynomials with integer coefficients, this greatest common divisor is defined up its sign.
- If is the greatest common divisor of and then the linear congruence has solutions if and only if divides.
- For example, the computation of polynomial greatest common divisors is systematically used for the simplification of expressions involving fractions.
- The integers are usually written in lowest terms, i . e . their greatest common divisor should be 1.
- The notion of the least common multiple and greatest common divisor can also be generalized for supernatural numbers, by defining
- Since the last remainder is zero, the algorithm ends with 21 as the greatest common divisor of 1071 and 462.
- See Polynomial long division, Polynomial greatest common divisor # Euclidean division and Polynomial greatest common divisor # Pseudo-remainder sequences.
- See Polynomial long division, Polynomial greatest common divisor # Euclidean division and Polynomial greatest common divisor # Pseudo-remainder sequences.
- The requirement that the greatest common divisor ( GCD ) equal 1 is necessary in order for the Frobenius number to exist.
- The "'Euclidean algorithm "'is an efficient method for computing the greatest common divisor ( GCD ).
- A primitive polynomial is a polynomial over a unique factorization domain, such that 1 is a greatest common divisor of its coefficients.
- The " j " th power of a primitive root modulo p will by index calculus have index the greatest common divisor
- A typical example of this kind of work is the computation of polynomial greatest common divisors, which is required to simplify fractions.
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