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2018 Problem Of the Week 4
The numbers $1$, $latex \frac{1}{2}$, $latex \frac{1}{3}$, $latex \ldots$, $latex \frac{1}{2018}$ are written on the blackboard. IU chooses any two numbers from blackboard, say $latex \alpha$ and $latex \beta$, erase them and instead writes the number $latex \alpha\beta + \alpha…
2017-09 POW
Consider the first quadrant in the Cartesian plane divided into unit squares by horizontal and vertical lines at the positive integers. (1) Place $latex 3$ dots (clones) in the shape of an $latex L$-tromino in the bottom left-most squares, and…
2017-08 POW
Let $latex R$ be a rectangle with side lengths $latex a$ and $latex b$. Show that if $latex R$ is tiled by rectangles each of which has at least one integer side, then at least one of $latex a$ and…