1. If a graph has 33 points and 11 edges, then how many edges will be used to make it a tree?
2. Calculate the GPA to two decimals places for the following grades; A-6, B -4, C -2, D -4, F -2
PLEASE ANSWER BOTH QUESTIONS AND SHOW ALL WORK. THANK YOU!!!!!!!
1. If a graph has 33 points and 11 edges, then how many edges will be...
Question 3 2.38 Points If a graph has 36 points and 32 edges, then how many edges will be used to make it a tree? Add your answer Question 4 2.38 Points Calculate the next term in the arithmetic sequence that increases by 26, if the current term is 82. Add your answer
1) Consider the graph to the left. (a) Assign the weights 1, 1,2,2,3,3,4,4 to the edges so that the minimum weight spanning tree is unique b) Assign the weights 1, 1,2,2,3,3,4.4 to the edges so that the minimum weight spanning tree is not unique 2) Let x)S x-5 (a) Find the derivative f' of f. f (x) (-5)2 (b) Find an equation of the tangent Iine to the curve at the polnt (-1,- please answer both the questions..or else skip...
Question 9 2.38 Points Calculate the GPA to two decimals places for the following grades; A-6 B-4 C-2 D-4 F-2 Add your answer
COMP Discrete Structures: Please answer completely and clearly. (3). (5). x) (4 points) If k is a positive integer, a k-coloring of a graph G is an assignment of one of k possible colors to each of the vertices/edges of G so that adjacent vertices/edges have different colors. Draw pictures of each of the following (a) A 4-coloring of the edges of the Petersen graph. (b) A 3-coloring of the vertices of the Petersen graph. (e) A 2-coloring (d) A...
Please answer question 2. Introduction to Trees Thank you 1. Graphs (11 points) (1) (3 points) How many strongly connected components are in the three graphs below? List the vertices associated with each one. 00 (2) (4 points) For the graph G5: (a) (0.5 points) Specify the set of vertices V. (b) (0.5 points) Specify the set of edges E. (c) (1 point) Give the degree for each vertex. (d) (1 point) Give the adjacency matrix representation for this graph....
A graph has 4 vertices of degrees 3, 3, 4, 4. (a) How many edges such a graph have? (b) Draw two non isomorphic such graphs. (c) Explain why there is no such simple graph
4. (10 points) (a) An undirected graph has 6 vertices and 13 edges. It is known three vertices have degree 3, one has degree 4, and another one has degree 7. Find the degree of the remaining vertex. (b) For each of the following graphs, determine if it is bipartite, complete, and/or a tree. Give a brief written or graphical justification for your answers (you may address multiple graphs at the same time). iii.
Problem 1: In the graph below 6 5 4 1 3 (a) How many edges does the graph have? (b) Which vertices are odd, and which vertices are even? (c) is the graph connected? (d) Does the graph have any bridges? If so, list them all.
Please show your work 3. Give an efficient algorithm that takes as input a directed graph G-(V,E) with edges labeled with either 0 or 1, and vertices s and t that ouputs TRUE if and only if there is a path (not necessarily simple) that goes from s to t such that the binary sequence of edges in the path avoids the substring "11" and outputs FALSE otherwise. (For example, the string 10100010 avoids 11 but the string 00101101110 does...
Please help me with this C++ I would like to create that uses a minimum spanning tree algorithm in C++. I would like the program to graph the edges with weights that are entered and will display the results. The contribution of each line will speak to an undirected edge of an associated weighted chart. The edge will comprise of two unequal non-negative whole numbers in the range 0 to 99 speaking to diagram vertices that the edge interfaces. Each...