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[(p or q) and (q implies r) and not r] implies (p and q) is false: truth values of p implies q and q implies p

The same question, asked 2 times: 11 Apr 2026 S1, 13 Apr 2026 S2. Every wording below, oldest first.

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  1. Question 1

    11 Apr 2026 S1

    60
    If the truth value of the compound statement [(p∨q)∧(q→r)∧(∼r)]→(p∧q)[(p \vee q) \wedge (q \to r) \wedge (\sim r)] \to (p \wedge q) is False then the truth values of p→qp \to q and q→pq \to p are respectively......

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  2. Question 2

    13 Apr 2026 S2

    62
    If the truth value of the compound statement [(p∨q)∧(q→r)∧(∼r)]→(p∧q)[(p \vee q) \wedge (q \to r) \wedge (\sim r)] \to (p \wedge q) is false, then the truth values of p→qp \to q and q→pq \to p are respectively...

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