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It is hard to learn how to learn mathematics.
$$\color{red}{``\text{All you need is that your brain is open"}}_{\text{Paul Erdos}}$$
Some of my favourite answers
(1) Polynomial outputs containing a particular Integer sequence
(2) Does $\Phi_n(\alpha)=0$ in $\Bbb{F}_p$ for some $\alpha\in\mathbb{F}_p$ imply that $\mathrm{ord}(\alpha) = n$?
(3) USA TST 2018/P1: Prove that the $n^{\text{th}}$ smallest positive integer relatively prime to $n$ is at least $\sigma(n)$