In AVL tree delete to delete will require you to go all the way back to the looking for imbalances.
a) Child b) First c) Root d) Parent
a) Child b) First c) Root d) Parent
a) Zero b) Two c) One d) Three
a) log (n) where n is the number of nodes b) n where n is the number of nodes c) 0 or 1 d) atmost 1
a) Float b) Decimal c) Binary d) Char
(a) LinkList (b) Stack (c) Queue (d) Tree
a) 0 b) +1 C) -1 D) 2
a) LL, RL and LR, RR b) LL, RR and LR, RL c) LR, RR and LL, RL d) LR, RL and LR, RL
a) 0,1 or –1 b) –2,–1 or 0 c) 0,1 or 2 d) All the above
A) AVL tree B) Red-black tree C) Lemma tree D) None of the above
a) no rotation is needed. b) a single rotation between some node and its left child is performed. c) a single rotation between some node and its right child is performed. d) a double rotation with a node,its left child, …
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A. Binary tree B. Red black tree C. Splay tree D. AVL tree
A. Insertion B. Deletion C. Updation D. Retrival
A) Binary search tree B) AVL – tree C) Complete tree D) Threaded binary tree
a) removal of node b) incement of node c)decrement of node d) none of these
A) Dequeue B) Priority C) Tree D) Graph
a) n leaf node b) n internal nodes c) n-1 leaf nodes d) n-1 internal nodes