Mathematics, 12.08.2020 08:01, wdgyvwyv8840
Let $f(n)$ be a function that, given an integer $n$, returns an integer $k$, where $k$ is the smallest possible integer such that $k!$ is divisible by $n$. Given that $n$ is a multiple of 15, what is the smallest value of $n$ such that $f(n) > 15$?
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Use the multiplier method to incrases £258 by 43%
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The zoo collects $9.60 for every 24 tickets sold. how much will be collected for 400 tickets?
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