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  2. To give a counterexample to a conditional statement, you need to1:
    • Find a case where the "if-part" is true and the "then-part" is false.
    • For a conditional (if-then) statement, a counterexample must be an instance which satisfies the hypothesis, but not the conclusion.
    For example, any scalene quadrilateral will serve as a counterexample to the statement "All quadrilaterals are squares"2.
    Learn more:
    By basic logic,P→Qisfalse whenPis true andQis false. Therefore:To give a counterexample to a conditional statementP→Q, find a case wherePis true butQis false.Equivalently, here’s the rule for negating a conditional: ¬(P→Q)↔(P∧ ¬Q) Again, you need the “if-part”Pto be true and the “then-part”Qto be false (that is,¬Qmust be true).
    sites.millersville.edu/bikenaga/math-proof/countere…
    A counterexample is a specific case which shows that a general statement is false. is not always true. Any scalene quadrilateral will serve as a counterexample. For a conditional (if-then) statement, a counterexample must be an instance which satisfies the hypothesis, but not the conclusion.
    teacherscollegesj.org/what-is-a-example-of-counter…
     
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