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Let N = 999 999 999 999 999 999. How many N's are there in N^2 ???
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that be double the about of n so 2 amounts of N
It's \(n^{2}\), not \(2n\), so wouldn't there be \(n\) \(n\)'s in \(n^{2}\)?
What does it mean by 'how many Ns'? There would be N of them...
Simpler example. If \(x\) = 9, how many \(x\)'s in \(x^{2}\)? \(x^{2} = 81\), and there are 9 9's in 81.
there are N N's in N^2 :) question is not clear
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