Find the smallest integer
Let f(n) = n^1.5 and g(n) = 15 * n * log2 n. Find the smallest integer N >= 1 such that f(N) <= g(N) but f(N + 1) > g(N + 1). Show the values of N, f(N), g(N), f(N + 1) and g(N + 1).
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