a) Draw the result of insertions of the following keys (random values in parenthesis): 1 (9), 2 (3), 3 (5), 4 (6), 5 (1), 7 (10), 8 (2), 9 (4).
b) Draw the result of deletion of 5 from the tree you have formed in This tree is an example with the solution.
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a) Draw the result of insertions of the following keys (random values in parenthesis): 1 (9),...
Tree & Hash Table & Heap Use the following integer keys 73, 58, 91, 42, 60, 130, 64, 87 to perform the followings: a) Binary Search Tree - Draw a binary search tree - Retrieve the integers keys in post-order - Retrieve the integers keys in pre-order - Draw a binary search tree after node 58 is deleted b) Create a Hash Table using the methods described below. Show the final array after all integer keys are inserted. Assumes that...
Tree & Hash Table & Heap Use the following integer keys 73, 58, 91, 42, 60, 130, 64, 87 to perform the followings: a) Binary Search Tree - Draw a binary search tree - Retrieve the integers keys in post-order - Retrieve the integers keys in pre-order - Draw a binary search tree after node 58 is deleted b) Create a Hash Table using the methods described below. Show the final array after all integer keys are inserted. Assumes that...
PROBLEM 6: Suppose we insert keys below into an initially empty Vanilla binary search tree in the given order: 6, 9, 2, 1, 5, 7, 10, 8, 3, 4 (a) Draw the resulting binary search tree. (b) List the keys according to: A pre-order traversal An in-order traversal A post-order traversal (c) Now we perform some deletions using the “deletion by copying” strategy in which promoted keys are always drawn from a node’s right subtree (so that there is only...
PROBLEM 6: Suppose we insert keys below into an initially empty binary search tree in the given order 6, 9, 2, 1, 5, 7, 10, 8, 3,4 (a) Draw the resulting binary search tree. (b) List the keys according to: A pre-order traversal An in-order traversal A post-order traversal (c) Now we perform some deletions using the "deletion by copying" strategy in which promoted keys are always drawn from a node's right subtree (so that there is only one correct...
Red black trees Perform insertions of the following keys, 4, 7, 12, 15, 3, 5, 14, 18, 16, 17 (left to right) into a redblack tree, then, perform deletions of keys 3, 12, 17, under the properties as provided below. • Root propoerty: the root is black. • External propoerty: every leaf is black. • Internal propoerty: the children of a red node are black. • Depth propoerty: all the leaves have the same black depth. Note that insertions have...
Build a splay tree inserting keys: 2, 13, 17, 4, 7, 19, 5, 8, 22, 6, 10. Show each step! a. Show the result of accessing keys 5, 8, 7 in order in the splay tree. Show the tree after each access. b. Show the result of deleting keys 10, 8, 7 in the splay tree. Start with the original tree and show the tree after each deletion.
1. Draw the 2-3 trees that result when you insert the keys Y L P M X H C R A E S İn that order into an initially empty tree. There should be 11 trees in all. Use the final tree to construct the corresponding red-black tree. 2. Draw all the structurally different red-black trees (i.e. no specific keys) with n keys for n from 2 to 8.
Please help! Student # keys Student # keys Student # keys 1 0 9 5 17 3 2 2 10 1 18 3 3 4 11 5 19 2 4 2 12 3 20 7 5 3 13 2 21 3 6 2 14 4 22 2 7 0 15 0 8 3 16 1 Make a dot plot of the distribution of the number of keys carried. Does the sample distribution reveal any marked departures from normality? Explain. Compute...
• P1 (10 pts) Show the result of inserting 2, 9, 5, 8, 6, 4, 3, 1 into an initially empty AVL tree (draw a resulting tree after inserting each number; you need to draw 8 AVL trees). • P2 (5 pts) What is the minimum number of nodes in an AVL tree of height 8? • P3 (5 pts) Show the result of deleting the element with key 9' from the following splay tree. • P4 (5 pts) Show...
3. (8 points) Using the implementation of binary search tree operations we discussed in class, draw the trees that result from the following operations: (a) Inserting 142, 400, 205, 127, 100, 320, 160, 141, and 110 into an initially-empty tree (in that order). (b) Deleting 142 from the tree you drew for part (a). 4. (8 points) Draw the unique binary tree that has a preorder traversal of 4, 1, 6, 3, 7, 5, 9, 2, 8 and an inorder...