greatest common divisor वाक्य
उदाहरण वाक्य
मोबाइल
- There are several ways to define the greatest common divisor unambiguously.
- This is equivalent to their greatest common divisor being 1.
- Therefore, 12 is the greatest common divisor of 24 and 60.
- Greatest lower bounds in turn are given by the greatest common divisor.
- It is related to their greatest common divisor,, by the formula:
- Suppose it is desired to find the greatest common divisor of 48 and 180.
- Let d ( x ) be the greatest common divisor of the two polynomials.
- The Euclidean algorithm for computing greatest common divisors works by a sequence of Euclidean divisions.
- The Euclidean algorithm for computing the greatest common divisor of two integers is one example.
- That is, successively take the remainders with greatest common divisor of and its derivative.
- It is thus a greatest common divisor.
- In other words, the greatest common divisor ( GCD ) of each pair equals one
- Given two positive integers their least common multiple and greatest common divisor are given by the formulas
- See polynomial greatest common divisor # B�zout's identity and extended GCD algorithm for details.
- Thus, " g " is the greatest common divisor of all the succeeding pairs:
- It can be fully reduced to lowest terms if both are divided by their greatest common divisor.
- In other words, the greatest common divisor of all the smaller side lengths should be 1.
- In mathematics, it is common to require that the greatest common divisor be a monic polynomial.
- The Fourier transform of functions of the greatest common divisor together with the M�bius inversion formula gives:
- The Euclidean algorithm determines the greatest common divisor ( gcd ) of two integers, say and.
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