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For a statement

A language $L \subseteq \Sigma^*$ is recursive if there exists some turing machine $M$. Which of the following conditions is satisfied for any string $\omega$?

  1. If $\omega \in L$, then $M$ accepts $\omega$ and $M$ will not halt
  2. If $\omega \notin L$, then $M$ accepts $\omega$ and $M$ will halt by reaching at final state
  3. If $\omega \notin L$, then $M$ halts without reaching to acceptable state
  4. If $\omega \in L$, then $M$ halts without reaching to an acceptable state
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Ans is C , as it is recursive language then TM will either accept or reject but it will always halt .
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