Which are circuits in the graph? If not, why not?(a) E→ F→ A B C D(b) B→CDF→A → B(c) A D E F→A(d) CDF→B →D(e) F→EF→D→E→F—BDOA. Yes, it is a circuit.OB. No, it is not a circuit. It does not begin and end at the same vertex.OC. No, it is not a circuit. The edge joining vertices is used more than once.(Use a comma to separate answers as needed.)F(Use a comma to separate answers as needed.)(d) Is CD → F→B→ Da circuit? Select the correct choice below and, if necessary, fill in the answer box to complete your choice.OA. Yes, it is a circuit.OB. No, it is not a circuit. The edge joining vertices is used more than once.(Use a comma to separate answers as needed.)OC. No, it is not a circuit. There is no edge joining vertices(Use a comma to separate answers as needed.)OD. No, it is not a circuit. It does not begin and end at the same vertex.EGOD. No, it is not a circuit. There is no edge joining vertices(Use a comma to separate answers as needed.)(e) Is F→ E→F→D E F a circuit? Select the correct choice below and, if necessary, fill in the answer box to complete your choice.

Answered: Image /qna-images/answer/7445b14c-7ccf-4c79-a954-5c2d25bee16c.jpg

Answered: in the grap a) E→F→ A B C D (b)…

College Algebra

7th Edition

ISBN:9781305115545

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter6: Matrices And Determinants

Section: Chapter Questions

Problem 4P

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Graph: 3x+2y6.
Which are walks in the graph? If not, why not? (a) A → B⇒ D (b) F→ D-A (c) D (d) B→ (e) C D (f) G-F→G→ F E F→ C DC-B⇒D O A. Yes, it is a walk. B. No, it is not a walk. It does not begin and end at the same vertex. OC. O B D (a) Is A B D a walk? Select the correct choice below and, if necessary, fill in the answer box to complete your choice. No, it is not a walk. The edge joining vertices is used more than once. (Use a comma to separate answers as needed.) OA. Yes, it is a walk. F DE G D. No, it is not a walk. There is no edge joining vertices (Use a comma to separate answers as needed.) (b) Is F→ D→A a walk? Select the correct choice below and, if necessary, fill in the answer box to complete your choice.
Which are circuits in the graph? If not, why not? (a) E-F→ A B C D (b) B C D →F→A→B (c) ADE FA (d) CD (e) F→E F→B→D F→D→E→F F E OA. Yes, it is a circuit. OB. No, it is not a circuit. It does not begin and end at the same vertex. OC. No, it is not a circuit. There is no edge joining vertices (Use a comma to separate answers as needed.) G (a) Is E F→ A B C Da circuit? Select the correct choice below and, if necessary, fill in the answer box to complete your choice. OA. Yes, it is a circuit. OB. No, it is not a circuit. There is no edge joining vertices (Use a comma to separate answers as needed.) OC. No, it is not a circuit. It does not begin and end at the same vertex. OD. No, it is not a circuit. The edge joining vertices is used more than once. (Use a comma to separate answers as needed.) (b) Is B→CD-F→A→ B a circuit? Select the correct choice below and, if necessary, fill in the answer box to complete your choice. OD. No, it is not a circuit. The edge joining vertices is used more…
Which are circuits in the graph? If not, why not? (a) F→ E D C B A (b) D→BA→F→E→D (c) F→C B⇒ A (d) G→ F→B →A → F F (e) D→F→D⇒B⇒F→D ... OA. Yes, it is a circuit. OB. No, it is not a circuit. The edge joining vertices (Use a comma to separate answers as needed.) D is used more than once. OC. No, it is not a circuit. There is no edge joining vertices (Use a comma to separate answers as needed.) OD. No, it is not a circuit. It does not begin and end at the same vertex. F (a) Is F→E D→C→B-Aa circuit? Select the correct choice below and, if necessary, fill in the answer box to complete your choice. E G
V8 00000 V7 B. 02 C. V3 5 D. VA E. 05 V6 3. Let S = {₂}. Which of the following vertices are in N(S)? A. V₁ V2 F. 06 G. V7 H. V8 I. None of the above V5 V3 VA
Which are paths in the graph? If not, why not? (a) G→ F→ B (b) J→G I→G→F→H (c) AB→ I→G→J (d) DE (e) G→ F→D → A (f) J→G F→D-E-D-F OA. Yes, it is a path. OB. No, it is not a path. The edge joining the two vertices (Use a comma to separate answers as needed.) E A D F OC. No, it is not a path. It does not begin and end at the same vertex. OD. No, it is not a path. There is no edge joining the two vertices (Use a comma to separate answers as needed.) G (a) Is G→ F→ B a path? Select the correct choice below and, if necessary, fill in the answer box to complete your choice. H is used more than once.
B. U2 V₂ V3 D. V4 E. 05 F. 06 G. V7 H. V8 I. None of the above V₁ Which of the following vertices are adjacent to vertex v4? | Α. 01 V₁ N 6 V₁₂₁ V₂ 8
v. In the graph below determine whether the following graphs are paths, simple paths, circuits, or simple circuits? e2 V2 e7 e5, G: es VA ea e10, e9 e6 V5 V6 d) V4egV4C3V;C,V½e,V;C,V4,
Which are walks in the graph? If not, why not? (a) F→ DC (b) ABG (c) DE F→C (d) DB→ F→D⇒B (e) C → B (f) G-F→G F -----/ B A D OA. Yes, it is a walk. OB. No, it is not a walk. It does not begin and end at the same vertex. OC. No, it is not a walk. The edge joining vertices is used more than once. (Use a comma to separate answers as needed.) OC. No, it is not a walk. There is no edge joining vertices (Use a comma to separate answers as needed.) OD. No, it is not a walk. It does not begin and end at the same vertex. F OA. Yes, it is a walk. OB. No, it is not a walk. The edge joining vertices is used more than once. (Use a comma to separate answers as needed.) E (e) Is C → B a walk? Select the correct choice below and, if necessary, fill in the answer box to complete your choice. G ... OD. No, it is not a walk. There is no edge joining vertices (Use a comma to separate answers as needed.) (f) Is G→F→G → F a walk? Select the correct choice below and, if necessary, fill in the answer box to…
Consider the following rooms from a hotel: D2 Room 217 Room 218 D1 D3 Hallway D6 D4 Room 318 Room 317 D5 A. Please draw a graph that shows how the various rooms are connected to each-other by doorways (count the Hallway as a normal room) B. Please give a walk from room 217 to room 318 that is not a trail. c. Is there an Euler circuit through these rooms? 1.e., is it possible to walk around the rooms, starting and ending in the same room, and visiting every room while passing through each door exactly once? Please give such a circuit, if one exists, or say how you know that no such circuit exists.
Compute L3 and R3 for graphs A and B.
Which of the following is NOT a circuit in the graph? * F E D O cc ABFEA O BFDCB None of the Above

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