FIND THE ANSWERS

F and G are two permutations of (1,2,3,4,5,6) such that none have a cycle length 3, is it possible for f(g(x)) to have a cycle of length 3?

Answer this question

Do you know the correct answer? Make money answering questions! Join now.
  • F and G are two permutations of (1,2,3,4,5,6) such that none have a cycle length 3, is it possible for f(g(x)) to have a cycle of length 3?


Answers

PERMUTATIONS AND COMBINATIONS. ... there are 4· 3 or 12 possible ways to choose two letters from four. ab: ba: ca: da : ac ... There are 5! such ...
Read more
Positive: 45 %
Navigation. index; modules | modules | next | previous |
Read more
Positive: 42 %

More resources

Integer Partitions Set Partitions Generating ... If two permutations f and g have the same cycle structure, ... 1 2 3 4 5 6 7 2 1 3 4 7 5 6 Then h ...
Read more
Positive: 45 %
The Mathematics of the Rubik’s Cube ... 3 of the permutations have the ... length n cycle of a permutation can be expressed as the product of
Read more
Positive: 40 %
itertools — Functions creating iterators for efficient ... None) --> C D E F G # islice ... the iterable and all possible full-length permutations are ...
Read more
Positive: 26 %
... do there exist two permutations α and β such that ... 1/31(x)}, we have f'a'(u)=/la(u). There are two ... As G is connected we also have z(/3)+z ...
Read more
Positive: 3 %

Show more results

Anonymous95919
Login to your account
Create new account