What is an upper bound for number of prime powers and semi primes in the interval $[n^2+1,n^2+n]?$

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What is an upper bound for number of prime powers in the interval

$[n^2+1,n^2+n]?$

What is an upper bound for number of square free semi primes in this

interval$?$

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Since you say an upper bound, $n^2+ n$ is.