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Originally Posted by m_mayurprabhu Please solve this problem: -
An 8 oared boat is to be manned by a crew chosen from 11 men, of whom 3 can steer but cannot row, and the rest can row but cannot steer. In how many ways can the crew be arranged, if 2 of the men can only row on bow side?
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Mayur |
I am sorry but Voodochild's logic is slightly misplaced while the correct answer is that of Akshat.
Out of 11 men 3 can only steer and 8 can only row.
So various combinations for the 3 peole who will steer is 3!/2! or 3C2 = 3
Of the 8 who can only row and then with 2 of them sitting on the bow side the permutations will be 6! * 2!
Hence all the possible arrangements are 3 * 6! * 2! =
4320
Thanx for the applause (me sharing it with Akshat)
Aashish