DP Mathematics HL Questionbank
Result that every permutation can be written as a composition of disjoint cycles.
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Description
[N/A]Directly related questions
- 18M.3srg.hl.TZ0.4b: Find the proper subgroup H of order 6 containing \({p_1}\), \({p_2}\) and their compositions....
- 18M.3srg.hl.TZ0.4a: Determine the order of S4.
- 16N.3srg.hl.TZ0.1f: Find the number of permutations in \(\{ G,{\text{ }} \circ \} \) which will result in \(A\),...
- 16N.3srg.hl.TZ0.1e: State the order of \(\{ G,{\text{ }} \circ \} \).
- 16N.3srg.hl.TZ0.1d: Write the permutation \(\beta \circ \alpha \) as a composition of disjoint cycles.
- 16N.3srg.hl.TZ0.1c: Write the permutation \(\alpha \circ \beta \) as a composition of disjoint cycles.
- 16N.3srg.hl.TZ0.1b: (i) Write the permutation...
- 16N.3srg.hl.TZ0.1a: (i) Write the permutation...
- 15N.3srg.hl.TZ0.3d: (i) Find the maximum possible order of an element in \(\{ H,{\text{ }} \circ \} \). (ii) ...
