Mathematics, 01.11.2019 04:31 veronica022
Suppose a finite number of players play a round-robin tournament, with everyone playing everyone else exactlyonce. each match has a winner and a loser (no ties). we say that the tournament has acycle of length mif there exist m players {p_1,p_2, . . ,p_m} such that p_1 beats p_2, who beats p_3, who beats p_m, who beats p_1. clearly this is possible only form ≥ 3.using mathematical induction, prove that if such a tournament has a cycle of length m, for some m≥3, then ithas a cycle of length 3.
Answers: 2
Mathematics, 21.06.2019 16:00
Consider the reaction 2x2y2+z2⇌2x2y2z which has a rate law of rate= k[x2y2][z2] select a possible mechanism for the reaction.
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Mathematics, 21.06.2019 21:30
Nine people are going to share a 128-ounces bottle of soda. how many ounces will each person get drink? choose the correct equation and answer for this situation
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Suppose a finite number of players play a round-robin tournament, with everyone playing everyone els...
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