Question 2
I 2 (POL 1)
Prove that the squares with sides $1/1,1/2,1/3,\ldots$ may be put into the square with side $3/2$ in such a way that no two of them have any interior point in common.
Prove that the squares with sides $1/1,1/2,1/3,\ldots$ may be put into the square with side $3/2$ in such a way that no two of them have any interior point in common.