Question: Recall the Priority Queue ADT allows for the following operations: Insert. Extract-Max. Change-Priority. Suppose we implement a priority queue using a hash table, where Insert(priority./identifier)

 Recall the Priority Queue ADT allows for the following operations: Insert.

Recall the Priority Queue ADT allows for the following operations: Insert. Extract-Max. Change-Priority. Suppose we implement a priority queue using a hash table, where Insert(priority./identifier) has the effect of adding the pair (identifier. priority). using identifier as the value to be hashed. How fast can the basic priority queue operations be implemented using this particular data structure, assuming the priority queue contains n elements? Choose the tightest upper bounds on expected running time that apply. Insert: O(n) Extract-Max: O(1) Change-Priority: O(1) Insert: 0(1) Extract-Max: O(n) Change-Priority: O(1) Insert: O(log n) Extract-Max: O(log n) Change-Priority: 0(log n) Insert: O(n) Extract-Max: O(1) Change-Priority: O(n) Insert: O(1) Extract-Max: O(1) Change-Priority: O(1)

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