Consider the following languages:

(i) L = {wxwR | x, w ϵ {0, 1}*}

(ii) L = {x ϵ {0,1} | x is the binary encoding of an integer that is divisible by 99}

(iii) L = {1n0n0m | m + n > 100}

Which of the above languages is/are regular?

1
(i) only
2
(i) and (ii) only
3
(iii) only
4
All are regular

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