A recursively ennumerable language L can be recursive if:
(a) L’ is recursively ennumerable
(b) Every possible sequence of moves of T, the TM which accept L, causes it to halt
(c) Both (a) and (b)
(d) None of the mentioned
I got this question during an online exam.
I need to ask this question from The Language of Turing Machine-2 topic in chapter Introduction to Turing Machines of Automata Theory