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How man ways may the letters in lollipop be arranged
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we can use the multinomial factor theorem
I will do a different example, and you can get the idea. How many ways to rearrange MISSISSIPPI ? there are 11 letters in all so 11! , but we are overcounting. we have to divide by the number of ways we are overcounting
so it helps if you consider SSSS IIII PP M if we use 11! we are treat it like s1 s2 s3 s4 i1 i2 i3 i4 p1 p2 m (but they are indistinguishable). so we need to divide by 4! , 4! , 2! , to deal with the overcounting
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