a _ abbb _ ccccd _ ddccc _ bb _ ba.

abcda

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abdbc

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abdcb

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abcad

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Solution

The correct option is A abdcb
Given the sequence a_abbb_ccccd_ddccc_bb_ba
By checking the options, we can clearly see that . only option C has a meaningful sequence.
After substituting Option C . the sequence will be $^{'} a a a / b b b b / c c c c / d d d d / c c c c / b b b b / a^{'}$ which is cyclic.The cycle contains elements in the
Hence the correct option is C(abdcb)

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a _ abbb _ ccccd _ ddccc _ bb _ ba

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