Answered: Consider the following graph and a…

Engineering

Computer Science

Consider the following graph and a heuristic function h. Please check it h is admissible *

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

Related questions

Q: Given the following adjacency matrix: A В D E G H 1 B 1 1 1 1 1 D 1 1 1 1 F 1 G 1 H. Create a graph…

A: Here have to determine Adjacency Graph.

Q: For each graph representation, select the appropriate worst-case complexity: Adjacency Matrix:…

A: Introduction: Here we are required to explain the time complexity for each of the following…

Q: Question#3 Use the graph A above to trace the execution of Dijkstra's algorithm as it solves the…

A: Using Dijkstra's algorithm to find the shortest path of the given graph

Q: Brad is provided with a graph containing X branches. And it's given that the xth branch has a weight…

A: Introduction: Here, in this question, we have to write a C code that finds the number of connected…

Q: 1-Find a topological ordering for the graph in the following graph B 2 D E F 2. 1 2. 4 6. G 6 H.

A: Start from vertex 's'. Put 's' to a visited array Visited: s, From 's' we can visit 'A'. Put 'A' to…

Q: Consider the graph G below: a

A: A Graph is a non-direct information structure comprising of nodes and edges. The nodes are…

Q: 1. Consider the graph below. Find the betweenness of the following edges (a) AB (b) BC (c) DE F D

A: As I have read the guidelines I can provide answers to only 1 part of the questions in case of…

Q: Brad is provided with a graph containing X branches. And it's given that the xth branch has a weight…

A: In this problem we need to design a program to solve the above problem. Algorithm - First…

Q: E 3 5 A 2 D 3 For the given below graph, illustrate adjacency matrix and adjacency list. When we…

A: Here in this question we have given a graph and we have asked to find the shortest path from source…

Q: 2. Find the regular expression for the following Finite Automaton. For this you are requested to…

A: Regular expression for the finite automaton

Q: 19. Use the graph K; to answer the following questions. 6/6 9/11 3/4 6/6 3/3 3/3 2/2 8/8 1/1 b K2 a.…

A: According to the information given:- We have to identify a cycle in the graph and reduce flow in the…

Q: 1. Consider the following directed graph. A C F J D G В E H I 1. What are the sources and sinks of…

A: According to the information given:- We have to follow the graph and find the source and sink , one…

Q: Prove whether the following graphs G and H are isomorphic or not? 2 3 f 6 5 G b. H

A: Graph: A graph is a set of vertices V that are connected using the edge E. Isomorphic graph: In…

Q: Draw the following: a. Complete graph with 4 vertices b. Cycle with 3 vertices c. Simple…

A: According to the Bartleby guideline, we are supposed to answer only one question at a time. Kindly…

Q: Construct a single graph G that satisfies the following 3 conditions. i. G has exactly 4 nodes. ii.…

A: Non Simple Graph is a graph with at least one loop Weakly connected graph is a graph in which there…

Q: Brad is provided with a graph containing X branches. And it's given that the xh branch has a weight…

A: As per the given problem statement we are required to develop a C++ code to find out the number of…

Q: 2. Find the regular expression for the following Finite Automaton. For this you are requested to…

A: Let's understand step by step : The given graph is not simplified and also not deterministic. So…

Q: Model the following problem as a network flow problem and write down the corresponding linear…

A: first we have to formulate given graph in matrix form [0, 1, 1, 0, 0] [0, 0, 1, 0, 1] [0,…

Q: 3. Draw all subgraphs of this graph a

A: A Subgraph of a graph can be defined as a graph that includes the set of vertices from the given…

Q: Consider the following weighted connected graph. Given that the graph starts from S node, write a C+…

A: The code is based on the Dijkstras algorithm. #include<iostream>#include<climits>using…

Q: Prove that if v1 and v2 are distinct vertices of a graph G = (V,E) and a path exists in G from v1 to…

A: Since given graph G = (V, E) have v1 and v2 are distinct vertices and a path exists in G from v1 to…

Q: 2. Construct a graph G with k(G) < A(G) < 8(G). Find the values of k(G), X(G), andő(G).

A: KG is the vertex connectivity of graph. it is the size of smallest set of vertices, whose removal…

Q: Consider the following graph G Determine whether the following graph G is bipartite. If so, color…

A: Bipartite graph : A graph G=(V, E) is called a bipartite graph if its vertices V can be…

Q: You are given a graph G, and the problem is to test whether there is a cycle of length at most 1000…

A: To solve this problem, DFS (Initial Search Depth) can be used effectively. By using DFS we obtain…

Q: Consider the following statements: S1:K- regular graph is always a complete graph because min…

A: Introduction :Given , Two statements S1 & S2 related to graphs.We have asked for which of them…

Q: ximum number of edges that can exist in an undirected graph? Why? Explain.

A: Answer A:- The most quantity of edges in an undirected graph is n(n-1)/2 and obviously in a…

Q: Now draw a directed graph according to the above information.

A: Data about routes: FlightNumber Origin Destination 701 2 3 702 3 2 705 5 3 708 3 4 711…

Q: Consider the following graph and a heuristic function h. Please check if h is admissible * A 1 S h=4…

A: to check the admissibility of the heuristic function is given in step 2.

Q: Brad is provided with a graph containing X branches. And it's given that the xh branch has a weight…

A: Introduction: Here, in this question, we have to write a C++ code that finds the number of connected…

Q: Two simple graphs are given with the following adjacency matrices. ro 0 0 1 r0 1 1 11 G = 10 0 1 1…

A: WE have to show that these matrixes are isomorphic or not

Q: Consider the following graph: h k d a Does this graph have any Euler paths? (Enter yes or no ) Does…

A: The question is related to graph theory.

Q: Brad is provided with a graph containing X branches. And it's given that the xth branch has a weight…

A: Introduction: Here, in this question, we have to write a C code that finds the number of connected…

Q: Brad is provided with a graph containing X branches. And it's given that the xth branch has a weight…

A: Here, in this question, we have to write a C++ code that finds the number of connected components in…

Q: 2. Find the regular expression for the following Finite Automaton. For this you are requested to…

Q: Consider the following pair of adjacency matrices. 1. Draw the simple graphs associated with each of…

A: Adjacency Matrices: It is used to represent a finite graph in graph theory. The adjacency matrices…

Q: e (3, 4)-complete bipartite graph. (a) List all non-isomorphic subgraphs with 5 vertices of G. (b)…

A: Solution:

Q: Find the path from S to G using visibility graph path planning method using the following workspace:…

A: Introduction:

Q: For each pair of graphs G1 = and G2 = a) determine if they are isomorphic or not. b) Determine a…

A: The given graphs are isomorphic if they have: 1. Equal number of vertices.2. Equal number of…

Q: Consider the following graph and a heuristic fucntion h. Please check if h is admissible

A: A graph is said to be admissible if for all the nodes, h(n)<=h*(n)

Q: Consider the following graph and a heuristic h. is h admissible *

A: Artificial Inteligence

Q: Consider the following weighted connected graph. Given that the graph starts from S node, write a C+…

A: The code is based on Dijkstra's algorithm as it seems.

Q: 2. Find the regular expression for the following Finite Automaton. For this you are requested to…

A: Find regular expression of following finite automata for create expression

Q: Select the graph that is not regular. в O. B D B. B.

A: A regular graph is identified if the degree of each vertex is equal. A graph is called K regular if…

Q: Consider the graphs shown below (Graph D, E, F, G). State if the given graph pairs are isomorphic.…

A: In graph theory Isomorphism is a topic in which we have to check whether two graphs are the same or…

Q: Brad is provided with a graph containing X branches. And it's given that the xth branch has a weight…

A: Introduction: Here, in this question, we have to write a Python code that finds the number of…

Q: 11. (a) Does a simple graph on eight vertices of degrees 1, 1, 2, 2, 3, 3, 4, 4 exist? Either draw…

A: The solution for the above given question is given below:

Q: 5. Consider the following modification of the independent set problem. As input, you receive an…

A: An Unaffiliated Group S is a collection of vertices in the given Graph = (V, E) in which no two…

Q: Question No 4. Consider the following graph a. Find all the simple paths from node A to node E b.…

A: NOTE: According to guidelines, only the first 3 questions are answered. 4. (a) The simple paths…

Question

Artificial Inteligence

Consider the following graph and a heuristic function h. Please check if h is
admissible *
2
b
a
3
5
1
2
d
h(s)
h(a) h(b) h(c)
h(d)
1
3
3
O yes
O no
3.
3.

Expert Solution

This question has been solved!

Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.

This is a popular solution!

SEE SOLUTION Check out a sample Q&A here

Step 1

VIEW

Step 2

VIEW

Trending now

This is a popular solution!

Step by step

Solved in 2 steps

SEE SOLUTION Check out a sample Q&A here

Knowledge Booster

Learn more about

Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, computer-science and related others by exploring similar questions and additional content below.

Similar questions

(a) Give the definition of an isomorphism from a graph G to a graph H. (b) Consider the graphs G and H below. Are G and H isomorphic?• If yes, give an isomorphism from G to H. You don’t need to prove that it isan isomorphism.• If no, explain why. If you claim that a graph does not have a certain feature,you must demonstrate that concretely. (c) Consider the degree sequence (1, 2, 4, 4, 5). For each of the following, ifthe answer is yes, draw an example. If the answer is no, explain why. (i) Does there exist a graph with this degree sequence?(ii) Does there exist a simple graph with this degree sequence?
please answer both of the questions. 7. The Bellman-Ford algorithm for single-source shortest paths on a graph G(V,E) as discussed in class has a running time of O|V |3, where |V | is the number of vertices in the given graph. However, when the graph is sparse (i.e., |E| << |V |2), then this running time can be improved to O(|V ||E|). Describe how how this can be done.. 8. Let G(V,E) be an undirected graph such that each vertex has an even degree. Design an O(|V |+ |E|) time algorithm to direct the edges of G such that, for each vertex, the outdegree is equal to the indegree. Please give proper explanation and typed answer only.
let us take any standard graph G=(v,e) and let us pretend each edge is the same exact weight. let us think about a minimum spanning tree of the graph G, called T = (V, E' ). under each part a and b illustrate then show that a) s a unique path between u and v in T for all u, v ∈ V . b) tree T is not unique. provide proof
Let G = (V, E) be an undirected graph. Design algorithms for the following and discuss the complexity of your algorithm (b) Determine whether it is possible to direct the edges of G s.t. for each u, indegree(u) ≥ 1. If it is possible, your algorithm should provide a way to do so.
Given a DAG and two vertices v and w, find the lowest commonancestor (LCA) of v and w. The LCA of v and w is an ancestor of v and w that has nodescendants that are also ancestors of v and w. Computing the LCA is useful in multipleinheritance in programming languages, analysis of genealogical data (find degree ofinbreeding in a pedigree graph), and other applications. Hint : Define the height of avertex v in a DAG to be the length of the longest path from a root to v. Among verticesthat are ancestors of both v and w, the one with the greatest height is an LCA of v and w.
2. Let G = (V, E) be a directed weighted graph with the vertices V = {A, B, C, D, E, F) and the edges E= {(A, B, 12), (A, D, 17), (B, C, 8), (B, D, 13), (B, E, 15), (B, F, 13), (C, E, 12), (C, F, 25)}, where the third components is the cost. (a) Write down the adjacency list representation the graph G = (V, E).
(a) Let G be a simple undirected graph with 18 vertices and 53 edges such that the degreesof G are only 3 and 7. Suppose there are a vertices of degree 7 and b vertices ofdegree 3. Find a and b. To receive any credit for this problem you must write completesentences, explain all of your work, and not leave out any details. problem 1, continued(b) Recall that a graph G is said to be k-regular if and only if every vertex in G has degreek. Draw all 3-regular simple graphs with 12 edges (mutually non-isomorphic). Hint:there are six of them. To receive credit for this problem, you should explain, as well aspossible, why all of your graphs are mutually non-isomorphic.
Suppose are you given an undirected graph G = (V, E) along with three distinct designated vertices u, v, and w. Describe and analyze a polynomial time algorithm that determines whether or not there is a simple path from u to w that passes through v. [Hint: By definition, each vertex of G must appear in the path at most once.]
Let G = (X ∪ Y, E) be a bipartite graph such that the vertices are partitioned into two groups Xand Y , and each edge has one end point in X and one end point in Y .A 2-1 generalized matching is a set of edges S ⊂ E satisfying the following two conditions:1. Every vertex in X belongs to at most two edges in S.2. Every vertex in Y belongs to at most one edge in S.Give an algorithm to find the size (number of edges) of maximum 2-1 generalized matching
Let G be a graph such that |V(G)| = |E(G)|. Show that δ(G) < 3.
Let G = (V, E) be a connected, undirected graph, and let s be a fixed vertex in G. Let TB be the spanning tree of G found by a bread first search starting from s, and similarly TD the spanning tree found by depth first search, also starting at s. (As in problem 1, these trees are just sets of edges; the order in which they were traversed by the respective algorithms is irrelevant.) Using facts, prove that TB = TD if and only if TB = TD = E, i.e., G is itself a tree.
You are given a weighted, undirected graph G = (V, E) which is guaranteed to be connected. Design an algorithm which runs in O(V E + V 2 log V ) time and determines which of the edges appear in all minimum spanning trees of G. Do not write the code, give steps and methods. Explain the steps of algorithm, and the logic behind these steps in plain English