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  2. By basic logic, P → Q is false when P is true and Q is false. Therefore: To give a counterexample to a conditional statement P → Q, find a case where P is true but Q is false.
    sites.millersville.edu/bikenaga/math-proof/countere…
    By basic logic, is false when P is true and Q is false. Therefore: To give a counterexample to a conditional statement, find a case where P is true but Q is false. Equivalently, here's the rule for negating a conditional: Again, you need the "if-part" P to be true and the "then-part" Q to be false (that is, must be true).
    sites.millersville.edu/bikenaga/math-proof/countere…
    Example 2: State the converse of the statement: “If the switch is off, then the machine won’t work.”
    www.splashlearn.com/math-vocabulary/conditional …
    For a given conditional statement [latex]{color{blue}p} to {color{red}q}latex]&], we can write the conversestatement by interchanging or swapping the roles of the hypothesis and conclusion of the original conditional statement. Therefore, the converse is the implication [latex]{color{red}q} to {color{blue}p}[/latex].
    www.chilimath.com/lessons/introduction-to-numbe…
     
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