Prove by the principle of mathematical induction: n³ – 7n + 3 is divisible by 3 for all n ∈ N

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n^3-7 n+3 is divisible by 3 , for all natural numbers n. let P(n): n^3-7 n+3 n ∈ N for n=1 P(1...n^3-7 n+3 is divisible by 3 , for all natural numbers n. let P(n): n^3-7 n+3 n ∈ N for n=1 P(1...
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