{Part 1} The dranving below shows a Hasse diagram for a partial order en the set {A, B, C, D, E, F, G, H, I, J}{| \inchadegraphics(widthwlin(45-fig3)\| (\color (blue){\bf Figure 3:) \emph(A Hasse diagzam shows 10 vestices and 5 edges. The vestices, zepresented by dots, are as follows: vertex J: vertices Hand I are aligned vertically to the right of vestex J: vertices A. B. C, D. and E forms a closed loop, which is to the right of vertices H and I vestex Gis inclined upward to the right of vertex E; and vertex F is inclined downward to the right of vertex E. The edges, represented by line segments, between the vertices are as follows: Vertex Jis connected to no verte; a vertical edge connects vertices H and I; a vertical edge connects vertices B and C: and 6 inclined edges connect the following vertices, A and B, C and D. Dand E, A and E, E and G, and E and F. 11 | begin(enumerate]label={\ alph")] \ item What are the minimal elements of the partial order? SEnter your answer below this comment line. \item What are the maximal elements of the partial order? %Enter your answer below this comment line. \ item Which of the following pairs are comparable? (A, D), (J, F), (B, E), (G, F), (D, B), (C, F), (H, I), (C, E| SEnter vour answer belowv this comment line. lend(enumerate) Part 2 Each relation given below is a partial order. Draw the Hasse diagram for the partial order. | begin(enumerate)(labelm(\ alph")] \ item The domain is {3, 5, 6, 7, 10, 14, 20, 30, 60} z < yli nevenly divides 341 %Enter your answer below this comment line. STo answer this question, you may hand-draw your solution or use a program like PowerPoint or Lucidchast %Take a photo or Screenshot, then upload your file to this project. Note that the image you submit must be legible to your instructor SYou will see your file name appear in the file tree. Change the YOURFILENAMEHERE text in the includegraphics command below. It should match the name of your uploaded file. \áncludegraphics(widthalin(YOURFILENAMEMERE \ item The domain is {a, b, e, d, e, } The relation is the set: {(b, e), (b, d), (c, a), (c, f), (a, ), (a, a), (8, 8), (c, e), (d, d), (e, e), (f. 1)}| SEnter your answer below this comment line.