Discrete Mathematics I need help with this two part problemPart 1Part 2 o.tex- TeXstudiolabeltiny3 of 14Part 1: The drawing below shows a Hasse diagram for a partial order on the set:(4. B. C. D, E, F. G, H. 1, J}COBFigure 1: A Hasse diagram shous 10 vertices and 8 edges. The vertices, represented by dots, are asfollows: verter Jis upeard of verter H: verter H is upward of verter I; vertez B is inclined upward tothe left of verter A: certer C is upward of erter B; vertez D is inclined upward to the right of verterC: vertez E is inclined upward to the left of verter F; vertez G is inclined upuward to the right of vertezE. The edges, represented by hine segments betwcen the vertices are as follows: 3 vertical edges connectthe following vertices: B and C, H and 1, andH and J; 5 inclined edges conneet the following vertices:A and B. C and D, D and E. E and F, and E and G.Determine the properties of the Hasse diagram based on the following questions:(a) What are the minimal ekements of the partial order?(b) What are the maximal elements of the partial order?(e) Which of the following pairs are comparable?(4, D). (J. F), (B, E), (G, F), (D, B), (C, F), (H, I), (C. E) scoopedgar:0wo.tex - TeXstudiortlabeltiny4 of 14Part 2: Consider the partial order with domain (3, 5, 6, 7, 10, 14, 20, 30, 60, 70} and with z Sy ifr evenly divides y. Select the correct Hasse diagram for the partial order.6070302014103(a)7Figure 2: A Hasse diagram shous a set of elements 3; 5: 6; 7: 10: 14: 20; 30; 60, 70.There are lines connecting 3 and 6, 6 and 30, s0 and 60, 5 and 10, 10 and 20, 20 and 60, 10and 70, 7 and 14. 14 and 70.6,

Part 1: The drawing below shows a Hasse diagram for a partial order on the set: {4, B, C, D, E, F, G, H. I, J} BO F Figure 1: A Hasse diagram shous 10 vertices and 8 edges. The vertices, represented by dots, follows: verter J is upward of verter H: verter H is upward of verter I; erter B is inclined upwa the left of verter A: eerter C is upward of verter B; vertez D is inclined upward to the right of C: vertez E is inclined upward to the left of verter F; vertez G is inclined upward to the right of v E. The edges, represented by hine segments between the vertices are as follows: 3 vertical edges con the following vertices: B and C, H and I, and H and J; 5 inclined edges connect the following vert A and B, C and D, D and E, E and F, and E and G. Determine the properties of the Hasse diagram based on the following questions: (a) What are the minimal elements of the partial order? (b) What are the maximal elements of the partial order? (e) Which of the following pairs are comparable? (A, D). (J. F), (B, E), (G, F), (D, B), (C, F), (H, I). (C. E)

Part 1: The drawing below shows a Hasse diagram for a partial order on the set: {4, B, C, D, E, F, G, H. I, J} BO F Figure 1: A Hasse diagram shous 10 vertices and 8 edges. The vertices, represented by dots, follows: verter J is upward of verter H: verter H is upward of verter I; erter B is inclined upwa the left of verter A: eerter C is upward of verter B; vertez D is inclined upward to the right of C: vertez E is inclined upward to the left of verter F; vertez G is inclined upward to the right of v E. The edges, represented by hine segments between the vertices are as follows: 3 vertical edges con the following vertices: B and C, H and I, and H and J; 5 inclined edges connect the following vert A and B, C and D, D and E, E and F, and E and G. Determine the properties of the Hasse diagram based on the following questions: (a) What are the minimal elements of the partial order? (b) What are the maximal elements of the partial order? (e) Which of the following pairs are comparable? (A, D). (J. F), (B, E), (G, F), (D, B), (C, F), (H, I). (C. E)

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

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