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relatively prime

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(mathematics, of two or more numbers) having no factors (except the number 1) in common.

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Therefore ax0 + my0 = 1 (11.14) and a and m are coprime (relatively prime).
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(In this case, e and z are said to be relatively prime.)
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All the other numbers between 1 and pn are relatively prime to pn .
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When two numbers have a greatest common factor of only one, they're called relatively prime.
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Choose those positive numbers less than m and relatively prime to m.
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It holds for any natural number n and any natural number a that is relatively prime to n.
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Therefore, every two numbers in Sylvester's sequence are relatively prime.
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Since the mi are relatively prime, M = lcm(m1 , m2 , . . . , mk ) and so M | (x0 −x1 ).
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If d = 1, then f and g are said to be relatively prime.
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The relation of being relatively prime is particularly important because of the following results.
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If no (non-trivial) prime power is a factor of each fi, the polynomials are relatively prime.
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And two relatively prime numbers are numbers that only have one as their greatest common factor.
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This process can be repeated, if needed, until we reach two numbers that are relatively prime.
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Choose a number relatively prime to z and call it d.
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What is the probability that they are relatively prime (have no common divisor)?
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Since p is irreducible, the polynomials f and p must then be relatively prime.
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The Chinese remainder theorem When the gcd of two numbers is 1 we say they are ‘relatively prime’.
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(b) f and f' are relatively prime.
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Given the definition of relatively prime integers, the following corollary is an immediate consequence of Theorem 8.4.5.
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(The number 1 is always included among the relatively prime numbers.
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The key difference is that 20 and 101 are “relatively prime” meaning that they have no factors in common.
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"The key difference is that 20 and 101 are ""relatively prime"" meaning that they have no factors in common."
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This can be done, because f has no repeated prime factors and so f and f’ are relatively prime.
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However, let Um denote a reduced residue system modulo m which consists of those integers relatively prime to m.
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Then since p and q are relatively prime, p does not divide qn exactly and so must divide an .
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372 sinne gevind in 14 ms. Hulle kom uit baie bronne en word nie nagegaan nie.