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3,612 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | type of BST (binary search tree)\nfour types of rotations can be performed depending on the balance factor:-\n1)LL or left-left\n2)RR or right-right\n3)RL or right-left\n4)LR or left-right | 1 |
3,613 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | A pivot element is chosen from a group of elements. Other elements are placed on the right or left of the pivot element depending on whether they are larger or smaller than the pivot element. | 1 |
3,614 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | it is a self balancing binary tree in which element which is greater than its parent is placed at right and element less than its parent is placed at left of the parent | 1 |
3,615 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL tree is a self-balanced binary tree in which the elements greater than the root are placed in the right and less than it are placed on the left. | 1 |
3,616 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | it is a type of self-balancing tree (data structure) | 2.5 |
3,617 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL trees are those in which all nodes are balanced. The element of lower weight should be on the left node of a tree and the greater one should be on the right. | 1 |
3,618 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | The AVL tree is optimise verson of binary tree in which the difference between least and maximum level is not more the 2.\n | 2 |
3,619 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | in the avl tree the upper node that is first node of the tree(parent) is larger than the left child and lesser than the right child.also it for the left chind as parent that it is grearter than of the left ching and lesser than the right child and so further for the right node and so on. | 0 |
3,620 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | it is an example of balanced tree, it is balanced by appropriate rotations whenever a new element is inserted. | 2.5 |
3,621 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL Tree is an binary tree, where each parent node has two children node. Also we create AVL tree such that left node is always smaller than the parent node and right node is always bigger than the parent node. | 1 |
3,622 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL trees are height balanced Binary trees in which the difference of heights for each node is either +1, -1 or 0 | 2.5 |
3,623 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL Tree is the binary tree having smaller elements than root to left side and the elements on the right side are greater . If element is greater the the parent node the child gets attached to the left side if child node is smaller the the parent node its gets attached to right side. | 1 |
3,624 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | It is a Balanced Binary tree | 2.5 |
3,627 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL tree is a type of tree in which left and right rotations are done whenver the condition of tree is not met. Condiions->right of root shoulod be greater and left of root should be smaller. | 1 |
3,628 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | avl tree is a special tree in which the maximum element is on the right most part of the tree and the least element is on the left most part | 0 |
3,629 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | it is a self balancing tree which balances its height at each level after operations such as insertion and deletion | 2.5 |
3,630 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL tree is an abbreviation for adelson velsky tree. it is a self balancing binary tree in which the difference of heights of left and right subtree cannot be more than 1. | 2.5 |
3,631 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL Tree is a balanced Binary Tree. Whenever a new node is added to an AVL tree it utilizes the left height and right height of that particular node on which the new node is added. \nif the difference between the LH and RH is > 1 than 4 rotation are possible Left Right Rotation , Right Left Rotation, Left Left Rotatio... | 2.5 |
3,632 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | avl tree in which maximum | 0 |
3,633 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | Avl tree is a tree that uses rotation to self balance its height. | 2.5 |
3,634 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | avl is a weighted tree\nwhere weight is obtained and allowed weight is [-1,1] the tree is extended only in the direction where weight is maintained between -1 and 1\n | 1 |
3,635 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | balanced binary tree in which each node is connected through balanced factor of subtracting or adding0 | 2.5 |
3,636 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | avl tree is used to sort the binary tree with child nodes less than the value of parent node on the left and greater on the right | 0 |
3,637 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | Such a tree , in which the value of left is smaller than the parent node and the value of right child is bigger than the parent node is called AVL Tree. | 0 |
3,638 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL tree is a special type of tree in which it maintains balance between the left and the right subtrees. if the balance is greator than 1 then it perform swap operation to maintain the balance between them. | 2.5 |
3,639 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL is the balanced binary tree which have divided its tree may be in symmetry or it is equal divide in level. it is perform the operations like traverse, add or delete. by left to right and right to left. | 2.5 |
3,641 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL Tree is a properly balanced binary tree where every node has 2 children except the leaf nodes and nodes are filled from left to right. To maintain the order rotations are also done in the tree. | 2.5 |
3,642 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | avl tree are balanced binary tree in which we balance tree by performing certain rotation that are LL , RR , LR , RL | 2.5 |
3,643 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL tree :- It is Balanced Binary Tree. | 2.5 |
3,644 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL tree is a avalanche | 0 |
3,645 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | it is data structure that follows tree traversal or graph traversal algorithm | 0 |
3,646 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL Tree is balancing tree in which Data is stored and then balanced by the rotations (LL, LR, RL, RR). | 2.5 |
3,647 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | An AVL Tree is a type of Tree in which we use rotations to add an element. rotations are LL,RR,LR,RL | 1 |
3,648 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | in avl tree first element is considered as root node then each elements are arranged according by the comparison made by the parent node, element smaller than the parent shifted to left and element greater to parent shifted to right, and we have to check correct insertion of each element by checking its height from the... | 0.5 |
3,649 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL tree is a balanced binary search tree in which the difference of the weight of left and right side the tree can be -1,0,1. if the weight of the tree is not equal to the previously mentioned weights then we perform rotations in order to make weight = -1,0,1. | 2.5 |
3,650 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | An AVL Tree is a modification of the tree data structure such that the difference between the height of the left sub tree and right sub tree at each node is less than equal to one. This is done in order to ensure that the searching time for an element stays in O(logn) time and not become O(n) time in worst case. | 2 |
3,651 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL tress is a | 0 |
3,652 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | it is balanced tree in which right side is greater than parent and left is smaller than parent and if goes unbalanced then rotations are performed | 2.5 |
3,654 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL tree is a tree in which height of tree is maintained there are only 2 maximum child nodes which are distributed left and right. | 0 |
3,655 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | avl is a part of binary tree in which time complexity is low | 0 |
3,656 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | AVL tree follows property of a balance binary tree, with its all nodes arranged properly from left to right in a minimum or a maximum order. | 2.5 |
3,657 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | avl tree is maintain height of the tree and distribute element left or right | 2.5 |
3,658 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | self balanced binary search tree. | 2.5 |
3,659 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | it is a self balancing binary search tree in which different rotations depending the different conditions \nthe following rotations can be done in a avl tree -\nrr\nll\nrl\nlr | 2.5 |
3,660 | What is an AVL Tree? | AVL trees are height balancing binary search tree. AVL tree checks the height of left and right sub-trees and assures that the difference is not more than 1. This difference is called Balance Factor. BalanceFactor = height(left-sutree) − height(right-sutree) | avl tree is also known as avalanche tree and used in sorting. | 0 |
3,662 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | if there are total 6 edges in a graph then 6-1=5 spanning trees are possible i.e. vertices-1 are the total spanning trees possible | 1 |
3,663 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph can have if we have v vertices the number of spanning trees can be v-1\n | 1 |
3,664 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | minimum: 1\nmaximum: No of edges - 1 | 1 |
3,665 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | Let V be the number of vertices inside a graph and E be the edges. Then maximum number of spanning trees is |E|-1 and minimum number will 1. | 1 |
3,666 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | if there are V no. of vertices then there will be V-1 spanning tree | 1 |
3,668 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | No of spanning tree can be calculated by the formula |E|^C subscript |V-1| | 1 |
3,669 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | |Edges| C |Vertices -1| - no of cycles\n\n{ edges! \\ [ ( edges-vertices-1 )! * (vertices-1)! ]} - no of cycles | 1 |
3,670 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | with n vertices\nspanning trees = n(n-2) | 1 |
3,671 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph can has maximum of n of trees where n is the total no. of nodes in that tree. | 1 |
3,672 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | It has many spanning tress and follows the formula :- [2n C ( v+ e ) ] -[ no. of cycles] . | 1 |
3,673 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | The spanning tree can have (E - 1) edges and all vertexes from the graph , (2^n-1) spanning tree can be form. | 1 |
3,674 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | Spanning tree in a graph is when you remove all the extra edges forming a cycle in a graph. A graph can have multiple spanning trees. | 1 |
3,675 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | a graph can have infinite number number of spanning trees. | 1 |
3,676 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | There can be multiple spanning tree provided cost of each tree is minimum. | 1 |
3,677 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | The maximum number of spanning trees in a graph is equal to the number of children of the root node | 1 |
3,679 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | a graph can have minimum spanning trees equals to its (vertex-1) | 1 |
3,680 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | if a graph has V vertices and E edges, the number of spanning trees it can have is (Ec(V)) - 1. | 1 |
3,681 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph can have many spanning tree if no cycles are formed in any of them. There can be only one or no more than a total of \ | 1 |
3,682 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph can have many spAnning trees till the moment there are no cycles formed . also there can be only be minimum spanning tree of a | 1 |
3,683 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | The spanning trees depend upon the no of cycles present in the graph. it could have n-1 spanning trees., | 1 |
3,684 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | AVL tree is a special type of tree which stores values in such a way that element having value less than root node is stored in its left child, and element greater than data in root node is stored in right child. | 1 |
3,685 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | a graph can have minimum spanning tree equal to number of edges. | 1 |
3,686 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | No. of edges-1 | 1 |
3,687 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | E(E-1)/2, where E is the number of edges. | 1 |
3,688 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | E(E-1)/2,\nwhere E is the no. of edges. | 1 |
3,689 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | a graph can have same no of spanning tree as its edge count is. | 1 |
3,690 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph can have 2^n spanning trees where n is the number of nodes. | 1 |
3,691 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | number of spanning trees that a graph can have is equal to the number of edges that a graph has | 1 |
3,692 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | 2 to the power of number of vertex. | 1 |
3,693 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | if a graph has n edges it can have n-1 spanning trees where each tree has same no. of vertices. | 1 |
3,694 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | Total number of spanning trees is equal to number of edges the graph has | 1 |
3,695 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph can has Many spanning trees depending upon the tree structure. But the graph has only one minimum spanning tree. | 1 |
3,696 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph has n^(n-2) spanning trees. Where n represents number of nodes. | 1 |
3,697 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | n^(n-2) spanning trees a graph can have. | 1 |
3,698 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph can have spanning trees equal to its vertices.\n | 1 |
3,699 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A tree traversal means displaying all the elements of a tree one by one in a particular order. We can traverse tree in 4 order:\n1. pre-order.\n2. in-order.\n3. post-order.\n4. level-order. | 1 |
3,700 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | a graph can have multiple spanning trees but the maximum spanning trees can be equal to the number of vertices. | 1 |
3,701 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph can have multiple spanning trees, but can only have Minimum Spanning Trees equal to the number of vertices in it. | 1 |
3,702 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | for n edges in the graph, there can be n factorial spanning trees. | 1 |
3,703 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph can have multiple spanning tree. The one with the less no of participants is called minimum spanning tree. | 1 |
3,704 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | In AVL tree the root node is the largest, with exactly to children>\nwhere the left child<right child | 1 |
3,705 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph can have many spanning trees .It depends on the number of vertices of the graph....\nA graph with 'n' vertices can have 'n-1' spanning trees. | 1 |
3,706 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph having E number of edges can have E-1 number of spanning trees. | 1 |
3,707 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph has maximum |V| - 1 spanning trees where V is number of edges. | 1 |
3,708 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | |V| - 1 is the minimum number of spanning tree a graph has. | 1 |
3,709 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | M-1 (M= number of vertices in the graph). | 1 |
3,710 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | M-1 where M is the number of vertices in the graph. | 1 |
3,711 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | Graph contains V number of vertices and E number of edges so the spanning tree will be having V number of vertices but E-1 number of edges. It can have 2^V or 2^N number of spanning trees. | 1 |
3,712 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | Number of spanning trees are equal to number of edges in a graph. | 1 |
3,713 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | for n nodes , n-2 | 1 |
3,714 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph can have no more than n^n-2 where for a graph with n edges. | 1 |
3,715 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | tree can has 2n spanning trees where n is the height of tree | 1 |
3,717 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | there are n-1 spanning trees whereby we can find minimum spanning trees via prims or Kruskal algorithm. | 1 |
3,718 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | A graph can have spanning trees equal to the no. of vertices. | 1 |
3,719 | How many spanning trees can a graph has? | It depends on how connected the graph is. A complete undirected graph can have maximum nn-1 number of spanning trees, where n is number of nodes. | Maximum number of mst a graph can have V ( where V is the number of vertices in the graph | 1 |
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