If the letters of the word ‘RANDOM’ are arranged alphabetically as in a dictionary, what will be the 611thword?
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Arranging RANDOM in dictionary order gives us
ADMNOR.
Consider the words starting with A. If the starting letter is fixed as A, then the remaining 5 letters can be rearranged in 5! ways.
Similarly with the words starting with letters D,M,N,O.
Hence 5×5!
=5(120)
=600 ...(i)
Now consider the words starting with R,
R−−−−−
In Dictionary order the first word starting with R will be
RADMNO
Keeping the positions of RAD fixed we can rearrange the letters MNO in 3! ways.
Similarly for RAMDNO.
Hence
600+2(3!)
=612.
The successive word will be
RANDMO and RANDOM.
Hence the rank of the word RANDOM is 612+2=614
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