Suppose we construct an equivalent DFA by the construction described in the video lecture. That is, start with the epsilon-closure of the start state A. For each set of states S we construct (which becomes one state of the DFA), look at the transitions from this set of states on input symbol O. See where those transitions lead, and take the union of the epsilon-closures of all the states reached on O. This set of states becomes a state of the DFA. Do the same for the transitions out of S on input 1. When we have found all the sets of epsilon-NFA states that are constructed in this way, we have the DFA and its transitions. Carry out this construction of a DFA, and identify one of the states of this DFA (as a subset of the epsilon- NFA's states) from the list below. Select one: a. ABCDEFHIJKLMN O b. ABCDGHIJKMN O O o C. BCDFHIJKLMN d. ABCDFGHIJKLMN e. BCDEGHIJKLMN