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If an algorithm with input integer n n can return the result in f ( n ) = 3.3...

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If an algorithm with input integer nn can return the result in f(n)=3.3×1010×n2f( n ) = 3.3 \times 10^{-10} \times n^2 seconds.

How long can this algorithm finish when n=230n=2^{30}?

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