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There are six persons ------- A, B, C, D, E and F. We have to rank them in such a way that B gets first rank and E gets the last rank. In how many ways this could be done ?
The position of B and E is fixed as first and last.
Now, there are 4 people A, C, D and F.
They can be arranged in 4! unique ways in 4 places.
Therefore the number of ways $! = 24 ways.
Hence, the correct option is option A.
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