relatively prime वाक्य
उदाहरण वाक्य
मोबाइल
- Starting with constant coefficient 1, the problem is to create a sequence of polynomials that are relatively prime to each other using the smallest positive coefficient.
- They are all relatively prime to 9, but the other three numbers in this range, 3, 6, and 9 are not, because and.
- Let m \ in \ mathbb { Z } be an odd prime and a \ in \ mathbb { Z } an integer relatively prime to m.
- In number theory, "'Euler's totient function "'counts the positive integers up to a given integer that are relatively prime to.
- Because implies that, the notion of congruence classes modulo " n " that are relatively prime to " n " is well-defined.
- I actually started this inquiry in base ten starting with 9, 49, etc ., with the rule that relatively prime composite numbers with no zeros are created.
- Curve C defined as above is connected precisely when m and r _ \ alpha are relatively prime ( not necessarily pairwise ), which is assumed to be the case.
- For an odd Gaussian prime \ pi and a Gaussian integer \ alpha relatively prime to with \ pi, define the quadratic character for \ Z [ \ imath ] by:
- The congruence classes relatively prime to the modulus are a ring "'Z / " n " Z "', and the squares are a subgroup of it.
- These inverses only exist for relatively prime " N " 1 and " N " 2, and that condition is also required for the first mapping to be bijective.
- Let \ alpha \ in \ mathcal { O } _ m be primary ( and therefore relatively prime to m ), and assume that \ alpha is also relatively prime to a Then
- Let \ alpha \ in \ mathcal { O } _ m be primary ( and therefore relatively prime to m ), and assume that \ alpha is also relatively prime to a Then
- Note, however, that PFA can be combined with mixed-radix Cooley Tukey, with the former factorizing " N " into relatively prime components and the latter handling repeated factors.
- If the denominations of the coins are relatively prime numbers ( such as 2 and 5 ) then any sufficiently large amount can be changed using only these coins . ( See Coin problem .)
- Also, your form of the fraction is misleading, because " n " cannot always be relatively prime to 10, which we would expect from the presentation of a rational number.
- As mentioned earlier, since the factors of g ( x ) are relatively prime, v ( x ) has to be divisible by x ^ { 2 \ ell-1 } + 1.
- The idea here is that when the " v " " i " are relatively prime and much smaller than the modulus " p " this problem can be solved easily.
- A reduced residue system modulo " n " can be formed from a complete residue system modulo " n " by removing all integers not relatively prime to " n ".
- But that is merely a consequence of the original assumption, that " p " and " q " are relatively prime integers whose squares are in a ratio of 5 : 1.
- Begin with first term 1 and append digits to the left in binary in such a way that a 1 is placed as soon as the number so formed is relatively prime to all of its predecessors.
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