Identify the group of symbols which will complete the series:
$<< - << \lor < - \land << \lor << - < - \lor$

\land < \land <

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\land \lor \land <

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\land \lor \land \lor

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\land \land \lor <

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\land \lor \lor <

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Solution

The correct option is A $\land < \land <$
The series is $<< \land << \lor / << \land << \lor / << \land << \lor$ . Thus the pattern $<< \land << \lor$ is repeated.

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Similar questions

\land - <> \land \land \lor - << - > \land \land - \lor \lor \lor - <<>>>

(p \lor q) \lor (p \lor \sim q)

(p \land q) \land (p \lor \sim q)

(p \lor q) \land (p \lor \sim q)

(p \lor q) \lor (p \land \sim q)

The dual of statement $p \lor (q \land r) \equiv (p \lor q) \land (p \lor r)$ is

(p \oplus q) \land (\sim p ⊙ q)

p \land q

\oplus, ⊙ \in {\land, \lor}

(\oplus, ⊙)

(p \lor q) \land (q \lor \sim r)

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