Use a truth tree (3x)Fx, ~(3x XE
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Q: Consider the drawbacks of a weighted graph representation using an adjacency list representation.
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Q: For each graph representation, select the appropriate worst-case complexity: Adjacency Matrix:…
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- Computer Science Exercise: shape [★★★] Write a function same_shape : 'a tree -> 'b tree -> bool that determines whether two trees have the same shape, regardless of whether the values they carry at each node are the same. Hint: use a pattern match with three branches, where the expression being matched is a pair of trees. please use Ocaml for the codingWrite a function same_shape : 'a tree -> 'b tree -> bool that determines whether two trees have the same shape, regardless of whether the values they carry at each node are the same. Hint: use a pattern match with three branches, where the expression being matched is a pair of trees.1. Draw the recursion tree generated when calling hanoi (3, 1, 3). The first parameter is numDisks, the second is the number of the fromPeg, and the last is the toPeg. Each node in the tree should include the function name and three parameters described above. hanoi (3, 1, 3) is the root node in the drawing.
- c) An expression of A + B^3 – C/D is obtained using a rooted tree. i. Draw a rooted tree with the height of 2 to represent the postorder traversal. ii. Justify whether the rooted tree in 3-c(i) is balanced or not. iii. From tree in c(i), get the mathematical expression using the inorder traversal. d) Figure 3 represents a network of paths in a park. The number on each edge represents the length of the path in meters. The cost per meter is RM120. To gain as much profit, the contractor asked one of his staff to find the minimum network needed using Kruskal's algorithm. G 21 16 17 21 F 11 23 E 11 7 15 18 В 11 20 A Figure 3 i. Explain why the staff's work which is highlighted in red is incorrect. ii. Help the staff to find the correct minimum network using Kruskal's algorithm and states its length and total cost. iii. Is there any possibiliy, more than one distint MST obtained for the Figure 3?. If yes, justify your answer and show the network.Consider the following function:int mystery(NodeInt32* node){int counter = 0; while (node != NULL) {counter++;node = node->next; } return counter;}(a)The mystery function is recursive.A. True B. FalseGiven the following infix expression: (28 * (33 - 3) + 10) / (4 * 0.5) % 4 Give the equivalent postfix expression Draw the tree corresponding to the recursive calls to evaluate the postfix expression. What is the depth of your tree?
- Do you find ambiguity (uncertainty) in constructing parse trees? Put yourself in certain circumstance or situation. How will you resolve ambiguity (uncertainty) in any daily conflicts you encounter in life?Hi all, please help me with this Data Structures Code. Thank you. A co-worker emails you and said she developed a recursive version for doing search in a binary search tree. Here’s the code for the function: public boolean searchRecursive(Node current, int searchValue) { if (current == null) return false; if (current.data == searchValue) return true; else if (current.data > searchValue) return searchRecursive(current.right, searchValue); else return searchRecursive(current.left, searchValue); } She’s not sure if there is an error or not because the code does compile. You analyze the code and respond to her as follows: Draw a picture of what a binary search tree would look like after inserting values of 10, 15, 18, 13, 5, 1, and 8 in that order Next, if you believe there is no error with the code, then show her how the code executes when searching for different values using the tree you made in step…1. i. (⌐ p ↔ q) is logically equivalent to ii. what is first truth - tree decomposition rule that should be used on the following wff: ⌐ (⌐ R ↔ R) implication of D b. simplication of biconditional D c. Double negation conditional D d. Negation of biconditional D
- Which of the following statements are correct for the expression trees? (Select all that applies.) a. An expression tree is a binary tree. b. The root and internal nodes are operators. c. Each leaf is an operand. d. Subtrees are sub-expressions, with the root being an operator. 2. The height of a binary tree is the maximum number of edges in any root to leaf path. The maximum number of nodes in a binary tree of height h is: a. (2^h)-1 b. (2^(h+1))-1 c. 2*(h+1)-1 3. Which of the following statements are correct? (Select all that applies.) a. The maximum number of internal and external nodes in a proper binary tree with n nodes are (n-1)/2 and (n+1)/2, respectively. b. The maximum number of nodes at level k (k = 0,1,2,...) of a proper binary tree: 2^k c. Depth of a node refers to the number of ancestors. d. Height of a tree refers to the the maximum of the depths of its leaf positions.Problem 3. Recursion Tree Q5. Match the following questions with their answers. Hint: Draw the recursion tree before answering the questions. How many levels in this recursion tree T(n) = 2T(n/3) + 2n if n = 9 What is the cost of the first level of this recursion tree T(n) = 2T(n/3) + 2n if n = 9? What is the cost of the last level of this recursion tree T(n) if n = 9= 2T(n/3) + 2n if n = 9? What is the total cost of this recursion tree T(n) = 2T(n/3) + 2n if n = 9? [Choose ] [Choose ] [Choose ] [Choose ] > > >please give a correct c++ code Write a struct Student that has member variables: (string) first name, (int) age and (double) fee. Implement the Splay tree whose each node has data component an instance of the struct Student. Comparison of the nodes must be made with respect to age. Write the following functions along with necessary functions to: (i) search elements in the tree; (ii) insert nodes in the tree; (iii) print the tree in pre-order traversal fashion; (iv) delete a node from the tree; Implement the following (you can hardcode the inputs): (i) insert seven elements in the tree: (Kabeer, 19, 35.17), (John, 21, 31.65), (Paul, 25, 33.43), (Kaur, 18, 34.93), (Patel, 23, 36.37), (Alexander, 22, 33.78), (Ramesh, 27, 34.46); (ii) print the tree in pre-order fashion; (iii) delete an element from the tree (John, 21, 31.65); (iv) search an element (Alexander, 22, 33.78) in the tree; (v) print the tree in pre-order traversal fashion;