Respuesta :
to identify the asymptotic running time methods with the worst case.
- A. Worst case in a sorted array Running time at asymptotes: O (log n)
- B. Best case in a sorted array Running time at asymptotes: O (1)
- C. The worst-case asymptotic running time for a sorted linked list is O (n)
- D. Best case asymptotic running time in a sorted linked list: O (1)
- E. Length of film: O (N2)
Because everything hashed to a collision location number: 0 + 1 + 3 + ......... + n - 1
- F. Length of film: O (N)
All in one bucket G, thus.
Time Spent: O (N5)
Because of this, check every N5 position.
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Correct Question - What is the worst-case asymptotic running-time for the best algorithm for finding something in a dictionary implemented with a sorted array? a.
b. What is the best-case asymptotic running-time for the best algorithm for finding something in a dictionary implemented with a sorted array?
c. What is the worst-case asymptotic running-time for the best algorithm for finding something in a dictionary implemented with a sorted linked list?
d. What is the best-case asymptotic running-time for the best algorithm for finding something in a dictionary implemented with a sorted linked list?
A rehash operation in an open addressing hash table where quadratic probing is used to resolve collisions. Assume original taee-3N (before re-hashing), new tablesizesW3 and there are currently N items in the hash table e. f. Find in a separate chaining hash table where each bucket points to a binary search tree. Assume: table size N and there are currently N items in the hash table. Find the maximum value in hash table where linear probing is used to resolve collisions. Assume: table size 2N5 and there are currently N items in the hash table. g.
