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Question: A disadvantage of hashing with linear probing for collision resolution is that elements begin to cluster together in groups of adjacent array locations. Assume that you have a very good hashing function (it distributes elements evenly throughout the hash table). Start with an empty hash table of size t that will store data using linear probing for collision resolution.
a. What is the probability of hashing the first element to location p (and storing it there, since it is the first item and there will be no collisions)?
b. Once location p is occupied, what is the probability of storing the second item in location p + 1 (modulo the table size)?
c. Once locations p and p + 1 are occupied, what is the probability of storing the third item in location p + 2 (modulo the table size)?
Using this percentage and random digits, make a frequency table of the longest run of heads in a sequence of 200 attempts. After following the player for 200 field goal attempts, do you see any evidence of an unusually long streak?
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