Let (n) be an integer with (n geq 2). Suppose that for every prime (p leq sqrt{n},
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Let \(n\) be an integer with \(n \geq 2\). Suppose that for every prime \(p \leq \sqrt{n}, p\) does not divide \(n\). Prove that \(n\) is prime.
Is 221 prime? Is 223 prime?
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