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For each positive integer \(n\), let \(a_n = 2^n + 3^n + 6^n - 1\). Find all positive integers \(m\) where \(m<a_n\) such that \(gcd(m,a_n)=1\) for all positive ...

Have fun evaluating exponents!!! All you need to know are the basic rules. Ready to take it to the next ...

When writing in LaTeX, never ever ever write like this:

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Does there exist a right triangle with three integer sides whose area is 2016? If so, find the largest possible hypotenuse of such a triangle. If not, enter 666

Bonus ...

\[\large 18 \ \square \ 12 \ \square \ 4 \ \square \ 5 = 59\]

Replace each \(\square\) with one of \(+,-,\times,\div\) to make the equation true.

Submit your answer as a 3 digit number ...

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