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Six alphabets (A, B, C, D, E, F) are randomly arranged in a line. a. How many different arrangements are possible if the vowels (i.e. A and E) are next to each other? b. What is the probability that the vowels (i.e. A and E) are next to each other?
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5! x 2!
hmmm probably but maybe not
@him i believe you, but at first glance it looks like maybe you are assuming that it goes AE, or am i mistaken? oh i am mistaken. sorry
no prob sat
wait min
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you have two groups (AE) (BCDF)
that means 2! x 2! x 4! arrangements
sorry elecengg
u have one group of AE and 5 other independent elements
ahh yes
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