b).Deletion in B-tree algorithm:-
1).First find the node to be deleted.
2).i).If that node is lead then delete it,see if minimum key constraints is satisfied or not.
IF It is satisfied then ok.If not then underflow occurs,then see if its immediate right or left sibling can help him to overcome underflow.
If left can then take a key into node from parent and put the largest in left node as key in parent.
If right can then take a key into node from parent and put the smallest in its right node as key in parent.
If node sibling's can't help then merge the nodes(sibling) into one.by taking key from parent and two child nodes.
3).If that node is not leaf.
Delete it,replace it by predecessor or successor.
See if any problem exists.then solve it using steps in steps in 2).
Here we study B-tree insertion and deletion. (10 pts) Consider the B-tree with minimum branching factor of t = 3 which is displayed below: Here we study B-tree insertion and deletion (a) (10 pts...
2. (10 pts) Let T be a B-tree with a minimum degree (minimum branching factor) of t that holds n keys. Write the most efficient procedure you can to print the keys of T in sorted order. Then analyze the time complexity of your algorithm. Hint: Extend the procedure for inorder traversal of BST.
2. (10 pts) Let T be a B-tree with a minimum degree (minimum branching factor) of t that holds n keys. Write the most efficient procedure you can to print the keys of T in sorted order. Then analyze the time complexity of your algorithm. Hint: Extend the procedure for inorder traversal of BST. 2. (10 pts) Let T be a B-tree with a minimum degree (minimum branching factor) of t that holds n keys. Write the most efficient procedure...