relatively prime वाक्य
उदाहरण वाक्य
मोबाइल
- Therefore, the other numbers are all relatively prime to.
- Every integer is relatively prime to 1.
- Let be an integer that is relatively prime to, and let be any integer.
- Then if & lambda; and & mu; are relatively prime nonunits, Eisenstein proved
- Furthermore, the group is transitive on the collection of integer spinors with relatively prime entries.
- Modulo 8 there are four relatively prime classes, 1, 3, 5 and 7.
- The value " w ", is relatively prime to the size of the S array.
- Then for odd and relatively prime & alpha; and & beta;, neither one a unit,
- Since and implies the set of classes relatively prime to " n " is closed under multiplication.
- Please note the definition of a primitive Pythagorean triple, one in which the terms are relatively prime .-->
- The representation of the number may also be multiplied by any number relatively prime to the divisor without changing its divisibility.
- For example there is the famous result that the probability that two integers are relatively prime is 6 / ? 2.
- This result can be used to prove that the probability of two randomly chosen numbers being relatively prime is 2 } }.
- But p ( x ) is irreducible, therefore b ( x ) and p ( x ) must be relatively prime.
- Since we know and are relatively prime this can be used to rapidly discard many " false " keys in an automated system.
- :: If c and d are relatively prime, then we can use them directly instead of switching to e and f.
- In it he also includes a full explanation of the Chinese remainder theorem for the case in which the moduli are relatively prime.
- The set of positive integers with the relatively prime integer topology or with the prime integer topology are examples of topological spaces that are regular.
- Since 2 and 3 are relatively prime, the Schur Zassenhaus theorem applies and S _ 3 \ cong C _ 3 \ rtimes C _ 2.
- So, the problem is to find the largest number all of whose rightmost segments ( including itself ) are composite and relatively prime to each other.
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