MCQ
If the statement $p \leftrightarrow(q \rightarrow p)$ is false, then true statement/statement pattern is
- A$p$
- ✓$p \rightarrow(p \vee \sim q)$
- C$p \wedge(\sim p \wedge q)$
- D$(p \vee \sim q) \rightarrow p$
| $p$ | $q$ | $\sim q$ | $ (p∨\sim q)$ | $p \rightarrow(p \vee \sim q)$ | $\sim p$ | $(\sim p \wedge q)$ | $p \wedge(\sim p \wedge q)$ | $(p \vee \sim q) \rightarrow p$ |
| $T$ | $T$ | $F$ | $T$ | $T$ | $F$ | $F$ | $F$ | $T$ |
| $T$ | $F$ | $T$ | $T$ | $T$ | $F$ | $F$ | $F$ | $T$ |
| $F$ | $T$ | $F$ | $F$ | $T$ | $T$ | $T$ | $F$ | $T$ |
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