This is the archived version of this course from the Spring 2013 semester. You might find something more recent by visitning my teaching page.
These are the same two very simple hash functions from Problem 70:
\[h_1(x) = x \bmod 10\] \[h_2(x) = \left\lfloor\frac{x}{10}\right\rfloor\]
Come up with the smallest possible set of numbers, in the range of 1 up to 100, whose insertions into a size-10 table with 2-choice hashing MUST result in at least one bucket with 4 elements in it.
(What would this be if we only had a single hash function?)