When using the general divisibility test, we want to make sure we can have relatively prime factors. Find counterexample
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When using the general divisibility test, we want to make sure we can have relatively prime factors. Find counterexample
When using the general divisibility test, we want to make sure we can have relatively prime factors. Find counterexamples for these plausible-looking but unreliable divisibility tests. 1. If 2 is a factor of n and 6 is a factor of n, 12 is a factor of n. 2. If 3 is a factor of n and 6 is a factor of n, 18 is a factor of n. 3. If 7 is a factor of n, then 14 is a factor of n.