anonymous
  • anonymous
Find the number of distinguishable permutations of the group of letters. G, A, U, S, S. A.60 B.120 C.30 D.5 E.15
Mathematics
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SOLVED
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chestercat
  • chestercat
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anonymous
  • anonymous
do you understand what this is asking?
anonymous
  • anonymous
No not really
anonymous
  • anonymous
okay its asking (basically) how many different ways can you arrange the letters

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anonymous
  • anonymous
Oh ok... so I would multiply 5 by something.. I'm guessing?
anonymous
  • anonymous
you would do 5! which is 5*4*3*2*1
anonymous
  • anonymous
the (!) means factorial
anonymous
  • anonymous
oh ok so basically what ever numbers are after the factorial?
anonymous
  • anonymous
so it would be 120?
anonymous
  • anonymous
yup. :)
anonymous
  • anonymous
There are 13 patients in Dr. Ziglar's waiting room. Dr. Ziglar can see 7 patients before lunch. In how many different orders can Dr. Ziglar see 7 of the patients before lunch? would I multiply every thing from 13 down to 7?
anonymous
  • anonymous
this one i'm not sure.
anonymous
  • anonymous
hmmm ok do you think you could help me with my other question I posted on the left?
anonymous
  • anonymous
i can try
anonymous
  • anonymous
thanks
anonymous
  • anonymous
^ignore
anonymous
  • anonymous
okay my pc i messing up -.-
anonymous
  • anonymous
Answer to the originally posted problem is not 120, but 60. Since you have two "s" you need to divide by to to get 60 DISTINGUISHABLE permutations
anonymous
  • anonymous
Thanks JiLi! Do you think you could help me on my other problem?
anonymous
  • anonymous
Thanks JiLi! Do you think you could help me on my other problem?

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