DP Further Mathematics HL Questionbank

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Directly related questions

• 11M.2.hl.TZ0.6a: (i)     Draw the Cayley table for the set \(S = \left\{ {0,1,2,3,4,\left. 5 \right\}} \right.\)...
• 11M.2.hl.TZ0.6b: Prove that a cyclic group with exactly one generator cannot have more than two elements.
• 09M.2.hl.TZ0.2b: the group is cyclic.
• 12M.1.hl.TZ0.1a: The set \({{\rm{S}}_1} = \left\{ {2,4,6,8} \right\}\) and \({ \times _{10}}\) denotes...
• 12M.2.hl.TZ0.4B.a: Show that \(\left\{ {S,{ + _m}} \right\}\) is cyclic for all m .
• 12M.2.hl.TZ0.4B.b: Given that \(m\) is prime,   (i)     explain why all elements except the identity are generators...
• SPNone.1.hl.TZ0.14c: Giving a reason, state whether or not this group is cyclic.
• 14M.2.hl.TZ0.2a: The set \(S\) contains the eighth roots of unity given by...
• 15M.1.hl.TZ0.3d: Explain whether or not the group is cyclic.