Show that (n^2) + 4 < (n + 1)^2 for all natural numbers n>=2

Show that (n^2) + 4 < (n + 1)^2 for all natural numbers n>=2

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for \(n \geq 2\)
4 < 2n +1, right?

I plugged in 2 for n to show the base case.

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