IMO 1970 LL FRA24
Let n and p be two integers such that 2p \leqn. Prove the
IMO 1970 LL FRA24
Origin: FRA
Problem
Let n and p be two integers such that 2p \leqn. Prove the inequality (n −p)! p! \leq n + 1 n−2p . For which values does equality hold?
Let n and p be two integers such that 2p \leqn. Prove the
Origin: FRA
Let n and p be two integers such that 2p \leqn. Prove the inequality (n −p)! p! \leq n + 1 n−2p . For which values does equality hold?