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  2. To give a counterexample, we need to find the square of an integer such that it is divisible by 4 Let's try with 6! 62 6 2 is divisible by 4 but 6 is not divisible by 4 Thus n = 6 is a counterexample to Jim's statement. ∴ ∴ n = 6 is the counterexample
    www.cuemath.com/data/counterexample/
    You will need to use words to describe why the counter example you've chosen satisfies the "condition" (aka "hypothesis"), but does not satisfy the "conclusion" Example: Tell whether the statement is True or False, then if it is false, find a counter example: If a number is a rational number, then the number is positive.
    www.khanacademy.org/math/geometry-fl-best/xba…
     
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