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1) Find the resultant/final B-tree assuming the following: The maximum number of entries per node is 2 (hence min is 1). Remember, nodes have exactly
1) Find the resultant/final B-tree assuming the following:
- The maximum number of entries per node is 2 (hence min is 1). Remember, nodes have exactly one more child pointer than entries.
- When spitting a node into two nodes (hence 3 entries into two nodes) the extra entry goes to the left sibling
- The parental separator is set to the largest entry in the left child, i.e. the left-hand-side contains entries less than or equal to the separator.
- You insert the following in this order (starting from an empty tree): 5, 25, 80, 10, 15, 20, 8, 12, 3
2) Consider this B-tree. Show the resultant B-tree after deleting the entry for 30.
Assume the following:
- The maximum number of entries per node is 6 (hence the min is 3).
- When spitting a node into two nodes or borrowing from a sibling node if there is an odd number of entries the extra entry goes to the left sibling.
- The parental separator is set to the largest entry in the left child, i.e. the left-hand-side contains entries less than or equal to the separator.
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