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How many permutations are there for the letters in the word LOLLIPOP?
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distinguishable or all permutations?
all
\[\frac{8!}{3!2!2!}\] The 8! ways of rearranging the letters in LOLLIPOP have to be dividedby 3!, 2! and 2! because having fixed the positions of the non-repeated letters, the L's may be arranged in 3! ways, the O's in 2! ways and the P's in 2! ways without making a different word.
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