Posted by Candice on Thursday, October 11, 2012 at 5:47am.
Treat the LLL as if they were one element, say X
so we have
X a a p r e, 6 elements of which two are alike, the two a's
number of ways to arrange them is 6!/2!
(remember we divide by 2! because of the two "alikes" )
So in the first part, the number of ways to arrange the original is
8!/(3!2!) = 3360
The number of ways the LLL is together is 6!/2! = 360
Number of ways the L's are NOT together = 3360 - 360 = 3000
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