Prove that for every $k>0$, there exists $n_k$, such that for all $x>n_k$, the interval $[x,x+(2+k)\sqrt x)$ contains a perfect square.
Can someone please tell me, how to construct that $n_k$?
Prove that for every $k>0$, there exists $n_k$, such that for all $x>n_k$, the interval $[x,x+(2+k)\sqrt x)$ contains a perfect square.
Can someone please tell me, how to construct that $n_k$?
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