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Jonathan, Ellergy, and 3 other groomsmen are rehearsing for a wedding by walking an aisle 1 at a time, 1 groomsman in front of eachother. Each time, all 5 walk down the aisle, the groom tells them to walk in a different order, from 1st to last. What is the greatest number of times the groomsmen can walk down the aisle, without walking in the same order twice?
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Sorry...got interrupted. The question boils down to how many different combinations can there be for 5 items (groomsmen in this case). The answer would simply be 5! since there are 5 people and each can only be used once.
oh, srry i forgot 2 present the choices for this question: 3,125 720 120 100 25
5!=5*4*3*2*1=?
120! thanx!
np :)
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