Recall that a phone lattice is a type of state diagram, i.e. a directed graph where each node represents a state of a system. A phone lattice has exactly one letter on each edge. Each path from the start node to a final/end node represents a word. Draw a phone lattice representing exactly the following set of words, using a single start node and no more than 9 nodes total.

Recall that a phone lattice is a type of state diagram, i.e. a directed graph where each node represents a state of a system. A phone lattice has exactly one letter on each edge. Each path from the start node to a final/end node represents a word. Draw a phone lattice representing exactly the following set of words, using a single start node and no more than 9 nodes total.

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

See similar textbooks

Similar questions

Consider a set of real number pairs that represent a collection of V intervals on the real line. An interval graph with one vertex for each interval is defined by such a collection, with edges connecting vertices in the event that the associated intervals cross (have any points in common). Create a programme that creates V random intervals, each of length d, in the unit interval and then creates the interval graph that goes with it.Use a BST, as a tip.
Suppose a biking environment consists of n ≥ 3 landmarks,which are linked by bike route in a cyclical manner. That is, thereis a bike route between landmark 1 and 2, between landmark 2 and 3,and so on until we link landmark n back to landmark 1. In the centerof these is a mountain which has a bike route to every single landmark.Besides these, there are no other bike routes in the biking environment.You can think of the landmarks and the single mountain as nodes, andthe bike routes as edges, which altogether form a graph G. A path is asequence of bike routes.What is the number of paths of length 2 in the graph in termsof n?What is the number of cycles of length 3 in the graph in termsof n?What is the number of cycles in the graph in terms of n?
(1) Like divide and conquer, dynamic programming (DP) solves problems by combiningsolutions to subproblems: true or false?_______; unlike divide and conquer, DPsubproblems are independent: true or false?_______. (2) For a graph G=<V, E>, the total running time of BFS is ?(____); the total running timeof DFS is ?(____). If G is an undirected graph, ∑? ∈ ???????(?) = ; if G is adirected graph, ∑? ∈ ???????(?) = __________. (3) Heap sort algorithm is stable or not? _____ , in-place or not? ______. Its worst case timecomplexity is ?(____). The height of a heap A[1..n] is ____. (4) For a sorting algorithm for an array of n elements, in the worst case the number ofinversions is _______ , the average number of inversions is _______.Shell sort algorithm is stable or not? ______ , in-place or not? _______ . (5) The worst case time complexity of BuildMaxHeap is ?(_______). The worst case timecomplexity of MaxHeapify is ?(______). The worst case time complexity of Heap-Extract-Max…
not handwritten An undirected graph is defined to be biconnected if it is connected and has no articulation points. Describe a test for biconnectedness that uses DFS. Could you also use BFS to answer this question?
Every pair of vertices in a network is said to be biconnected if there are two different pathways connecting them. An articulation point in a linked network is a vertex that, if it and the edges around it were removed, would make the graph disconnected. demonstrate the biconnection of any graph that lacks articulation points. Given a pair of vertices s and t and a path linking them, one may create two disjoint pathways connecting s and t by taking use of the fact that none of the vertices on the path is an articulation point.
Answer the question attached PLEASE DRAW me the State-Space graph, similar to the example attached please
When we learn about Graph Traversals, one question that I'm sometimes asked by students is why we need them at all. Consider the two implementation strategies for graphs that we learned about previously: an adjacency matrix and adjacency lists. Both of them include a separate array-based structure in which information about every vertex is stored. So if our only goal is to visit every vertex, we can do that by just iterating through that array-based structure. If visiting every vertex is as easy as iterating through them, then why do we need graph traversal algorithms such as depth-first and breadth-first? What purpose do they serve that just iterating through the vertices one at a time, without regard for the presence of edges, wouldn't? JAVA PROGRAMMING
Let G be a graph with 7 vertices, where eachvertex is labelled by a number from 1 to 7. Twovertices are selected at random. Let us call themu and v. Now, directed edges are drawn from u toall other vertices except v and directed edges aredrawn from all vertices to v except from u. Let xbe the total possible topological sortings of G.hint: You may remember the terms factorials orfibonacci?Write down the value of x:
Every pair of vertices in a network that is connected by two different pathways is said to be biconnected. An articulation point in a connected network is a vertex that, if it and its surrounding edges were removed, would cause the graph to become disconnected. demonstrate the biconnection of any graph lacking articulation points. Tip: To create two disjoint pathways linking s and t given a set of vertices s and t and a path connecting them, take use of the fact that none of the vertices on the path are articulation points.
Let G be an undirected graph whose vertices are the integers 1 through 8, and let the adjacent vertices of each vertex be given by the table below: look at the picture sent Assume that, in a traversal of G, the adjacent vertices of a given vertex are returned in the same order as they are listed in the table above. Which statement of the following is correct? group of answer choices a) The sequence of vertices visited using a DFS traversal starting at vertex 1: 1, 2, 3, 4, 6, 5, 7, 8. b) The sequence of vertices visited using a BFS traversal starting at vertex 1: 1, 2, 3, 4, 6, 5, 7, 8. c) Both sequences are wrong. d) Both sequences are correct.
Give an example of an application of a graph in computer science.Indicate whether the graph is directed or undirected. What significance, if any, does the presence of cycles have in this graph?Also indicate what significance, if any, there is to whether the graph is connected. Please provide reference at the end also and dont copy from other sites
let a graph have vertices h,i,j,k,l,m,n,o and edge set {{h,i},{h,j},{h,k},{h,n},{h,o},{j,k},{j,l},{j,m},{k,l},{m,o},. on paper, draw the graph. then answer the questions below. a. what is the degree of vertex k? b. what is the degree of vertex h? c. how many connected components does the graph have?