An octagonal table is marked A to H consecutively and clockwise. A black ball is in corner A$,$ while the white ball is in corner E$.$ The black ball moves one corner at a time clockwise, while the white ball moves anti$-$clockwise. First, it goes to the next corner. Then, it misses one and goes to the next corner. Then, it misses two, then three, and so on$.$ In how many moves and in which corner will the two balls be together?

A$.3$ moves, Corner D

B$.4$ moves, Corner C

C$.5$ moves, Corner F

D$.$ None of these

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