Complete a path straight at vertex a that ends at vertex c.

Q: 43.) What is the vertex of the graph y = | x | - 6? a. (-6,0) b. (0,6) c. (6,0) d. (0, -6)

A: Consider the standard form y = |x-a| + b Here, the vertex is (a,b)

Q: 2.) Determine how many backtracks are required to use every edge at least once returning to where…

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Q: Based on K1, K2, and K3, which graphs are not simple graphs? b a b. к, у K2 Y K3 Y K, and K2 a b K2…

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Q: Is it possible for a graph with 35 vertices and 100 edges to be planar? O Yes O No

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Q: A trail is a walk that does not repeat an edge. Prove that a trail that repeats a vertex must…

A: Assume that vertex Vk is repeated Let the trail be W: V1V2.....Vk........Vn....Vi.....Vk.......Vj…

Q: Use vertices to describe a path from vertex B to vertex G, passing through vertices A and I, as well…

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Q: b a K2 Y к, у K, and K2 K3 and K, K2 and Kg d All of them

A: We use definition of Complete graph.

Q: A graph with at least 3 vertices where every vertex has a different degree.

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Q: Give an example of a graph G of order 6 and size 10 such that the minimum and maximum degree of a…

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Q: O B. 02 C. V3 Which of the following vertices are adjacent to vertex V₁? OA. V1 D. V4 E. V5 F. 06 G.…

A: Two vertices are said to be adjacent, if there is an edge between the two vertices.

Q: a park, Camila is creating two designs for a fenced-in region so that dogs have a safe place to…

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Q: A) Draw graph G with vertex set V (G) = {V₁, V2, V3, V4, V5, V6, V7} and edge set E (G) = {V₁V4, V₁…

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Q: 13. Show by example that the statement "every planar graph has a vertex with degree less than or…

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Q: Construct a simple graph with vertices J, K, L, M whose degrees are 0, 2, 2, 2 What is the edge set?

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Q: Construct a simple graph with vertices V, W, X, Y whose degrees are 1, 2, 0, 1 What is the edge set?

A: Solution:

Q: Use the graph to complete the ordered-pair solution (1, ) for f. Ay 6- 5- 4- 3- 2- 1- -4 -3 -2 1234…

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Q: Construct a simple graph with vertices H, I, J, K whose degrees are 1, 1, 0, 0 What is the edge set?

A: Simple graph: A graph that does not have more than one edge between any two vertices and no edge…

Q: - Is the given point a Solution to this graph? (-1,–2)

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