class leader: y2 = x3 + 112x + 47
Sr no. class members # points points
1 y2 = x3 + 112x + 47 108 (3,12) (3,26) (3,107) (3,121) (6,2) (6,40) (6,93) (6,131) (10,37) (10,58) (10,75) (10,96) (17,9) (17,47) (17,86) (17,124) (19,16) (19,54) (19,79) (19,117) (27,12) (27,26) (27,107) (27,121) (38,16) (38,54) (38,79) (38,117) (41,12) (41,26) (41,107) (41,121) (47,44) (47,51) (47,82) (47,89) (48,37) (48,58) (48,75) (48,96) (54,30) (54,65) (54,68) (54,103) (55,9) (55,47) (55,86) (55,124) (66,44) (66,51) (66,82) (66,89) (68,30) (68,65) (68,68) (68,103) (73,30) (73,65) (73,68) (73,103) (76,16) (76,54) (76,79) (76,117) (82,2) (82,40) (82,93) (82,131) (87,30) (87,65) (87,68) (87,103) (101,2) (101,40) (101,93) (101,131) (103,12) (103,26) (103,107) (103,121) (104,44) (104,51) (104,82) (104,89) (111,30) (111,65) (111,68) (111,103) (117,12) (117,26) (117,107) (117,121) (122,12) (122,26) (122,107) (122,121) (124,37) (124,58) (124,75) (124,96) (125,30) (125,65) (125,68) (125,103) (131,9) (131,47) (131,86) (131,124)
2 y2 = x3 + 7x + 61 108 (12,12) (12,26) (12,107) (12,121) (17,37) (17,58) (17,75) (17,96) (19,2) (19,40) (19,93) (19,131) (26,23) (26,61) (26,72) (26,110) (31,12) (31,26) (31,107) (31,121) (34,30) (34,65) (34,68) (34,103) (38,2) (38,40) (38,93) (38,131) (40,30) (40,65) (40,68) (40,103) (45,23) (45,61) (45,72) (45,110) (47,44) (47,51) (47,82) (47,89) (55,37) (55,58) (55,75) (55,96) (59,30) (59,65) (59,68) (59,103) (61,37) (61,58) (61,75) (61,96) (66,44) (66,51) (66,82) (66,89) (68,5) (68,33) (68,100) (68,128) (69,12) (69,26) (69,107) (69,121) (76,2) (76,40) (76,93) (76,131) (80,37) (80,58) (80,75) (80,96) (83,23) (83,61) (83,72) (83,110) (87,5) (87,33) (87,100) (87,128) (97,30) (97,65) (97,68) (97,103) (104,44) (104,51) (104,82) (104,89) (110,30) (110,65) (110,68) (110,103) (118,37) (118,58) (118,75) (118,96) (125,5) (125,33) (125,100) (125,128) (129,30) (129,65) (129,68) (129,103) (131,37) (131,58) (131,75) (131,96)
3 y2 = x3 + 49x + 61 108 (3,30) (3,65) (3,68) (3,103) (6,37) (6,58) (6,75) (6,96) (13,30) (13,65) (13,68) (13,103) (19,2) (19,40) (19,93) (19,131) (20,23) (20,61) (20,72) (20,110) (26,5) (26,33) (26,100) (26,128) (38,2) (38,40) (38,93) (38,131) (41,30) (41,65) (41,68) (41,103) (45,5) (45,33) (45,100) (45,128) (54,37) (54,58) (54,75) (54,96) (61,44) (61,51) (61,82) (61,89) (73,37) (73,58) (73,75) (73,96) (75,12) (75,26) (75,107) (75,121) (76,2) (76,40) (76,93) (76,131) (80,44) (80,51) (80,82) (80,89) (82,37) (82,58) (82,75) (82,96) (83,5) (83,33) (83,100) (83,128) (89,30) (89,65) (89,68) (89,103) (94,12) (94,26) (94,107) (94,121) (96,23) (96,61) (96,72) (96,110) (101,37) (101,58) (101,75) (101,96) (108,30) (108,65) (108,68) (108,103) (111,37) (111,58) (111,75) (111,96) (115,23) (115,61) (115,72) (115,110) (117,30) (117,65) (117,68) (117,103) (118,44) (118,51) (118,82) (118,89) (132,12) (132,26) (132,107) (132,121)
4 y2 = x3 + 42x + 82 108 (3,30) (3,65) (3,68) (3,103) (10,37) (10,58) (10,75) (10,96) (17,16) (17,54) (17,79) (17,117) (19,5) (19,33) (19,100) (19,128) (20,12) (20,26) (20,107) (20,121) (26,23) (26,61) (26,72) (26,110) (38,5) (38,33) (38,100) (38,128) (41,30) (41,65) (41,68) (41,103) (45,23) (45,61) (45,72) (45,110) (47,12) (47,26) (47,107) (47,121) (48,37) (48,58) (48,75) (48,96) (54,9) (54,47) (54,86) (54,124) (55,16) (55,54) (55,79) (55,117) (66,12) (66,26) (66,107) (66,121) (73,9) (73,47) (73,86) (73,124) (75,37) (75,58) (75,75) (75,96) (76,5) (76,33) (76,100) (76,128) (83,23) (83,61) (83,72) (83,110) (94,37) (94,58) (94,75) (94,96) (96,12) (96,26) (96,107) (96,121) (104,12) (104,26) (104,107) (104,121) (111,9) (111,47) (111,86) (111,124) (115,12) (115,26) (115,107) (115,121) (117,30) (117,65) (117,68) (117,103) (124,37) (124,58) (124,75) (124,96) (131,16) (131,54) (131,79) (131,117) (132,37) (132,58) (132,75) (132,96)
5 y2 = x3 + 77x + 61 108 (5,37) (5,58) (5,75) (5,96) (6,44) (6,51) (6,82) (6,89) (10,30) (10,65) (10,68) (10,103) (19,2) (19,40) (19,93) (19,131) (20,5) (20,33) (20,100) (20,128) (24,37) (24,58) (24,75) (24,96) (27,12) (27,26) (27,107) (27,121) (33,30) (33,65) (33,68) (33,103) (38,2) (38,40) (38,93) (38,131) (47,37) (47,58) (47,75) (47,96) (48,30) (48,65) (48,68) (48,103) (52,30) (52,65) (52,68) (52,103) (62,37) (62,58) (62,75) (62,96) (66,37) (66,58) (66,75) (66,96) (68,23) (68,61) (68,72) (68,110) (76,2) (76,40) (76,93) (76,131) (82,44) (82,51) (82,82) (82,89) (87,23) (87,61) (87,72) (87,110) (90,30) (90,65) (90,68) (90,103) (96,5) (96,33) (96,100) (96,128) (101,44) (101,51) (101,82) (101,89) (103,12) (103,26) (103,107) (103,121) (104,37) (104,58) (104,75) (104,96) (115,5) (115,33) (115,100) (115,128) (122,12) (122,26) (122,107) (122,121) (124,30) (124,65) (124,68) (124,103) (125,23) (125,61) (125,72) (125,110)
6 y2 = x3 + 28x + 82 108 (5,9) (5,47) (5,86) (5,124) (19,5) (19,33) (19,100) (19,128) (20,23) (20,61) (20,72) (20,110) (24,9) (24,47) (24,86) (24,124) (27,37) (27,58) (27,75) (27,96) (33,30) (33,65) (33,68) (33,103) (34,37) (34,58) (34,75) (34,96) (38,5) (38,33) (38,100) (38,128) (52,30) (52,65) (52,68) (52,103) (54,16) (54,54) (54,79) (54,117) (61,12) (61,26) (61,107) (61,121) (62,9) (62,47) (62,86) (62,124) (68,12) (68,26) (68,107) (68,121) (73,16) (73,54) (73,79) (73,117) (76,5) (76,33) (76,100) (76,128) (80,12) (80,26) (80,107) (80,121) (87,12) (87,26) (87,107) (87,121) (90,30) (90,65) (90,68) (90,103) (96,23) (96,61) (96,72) (96,110) (103,37) (103,58) (103,75) (103,96) (110,37) (110,58) (110,75) (110,96) (111,16) (111,54) (111,79) (111,117) (115,23) (115,61) (115,72) (115,110) (118,12) (118,26) (118,107) (118,121) (122,37) (122,58) (122,75) (122,96) (125,12) (125,26) (125,107) (125,121) (129,37) (129,58) (129,75) (129,96)
7 y2 = x3 + 119x + 47 108 (5,30) (5,65) (5,68) (5,103) (12,12) (12,26) (12,107) (12,121) (19,16) (19,54) (19,79) (19,117) (24,30) (24,65) (24,68) (24,103) (26,30) (26,65) (26,68) (26,103) (31,12) (31,26) (31,107) (31,121) (33,12) (33,26) (33,107) (33,121) (34,37) (34,58) (34,75) (34,96) (38,16) (38,54) (38,79) (38,117) (45,30) (45,65) (45,68) (45,103) (47,2) (47,40) (47,93) (47,131) (52,12) (52,26) (52,107) (52,121) (54,9) (54,47) (54,86) (54,124) (61,44) (61,51) (61,82) (61,89) (62,30) (62,65) (62,68) (62,103) (66,2) (66,40) (66,93) (66,131) (69,12) (69,26) (69,107) (69,121) (73,9) (73,47) (73,86) (73,124) (76,16) (76,54) (76,79) (76,117) (80,44) (80,51) (80,82) (80,89) (83,30) (83,65) (83,68) (83,103) (90,12) (90,26) (90,107) (90,121) (104,2) (104,40) (104,93) (104,131) (110,37) (110,58) (110,75) (110,96) (111,9) (111,47) (111,86) (111,124) (118,44) (118,51) (118,82) (118,89) (129,37) (129,58) (129,75) (129,96)
8 y2 = x3 + 63x + 82 108 (5,16) (5,54) (5,79) (5,117) (6,12) (6,26) (6,107) (6,121) (12,37) (12,58) (12,75) (12,96) (13,37) (13,58) (13,75) (13,96) (17,9) (17,47) (17,86) (17,124) (19,5) (19,33) (19,100) (19,128) (24,16) (24,54) (24,79) (24,117) (26,12) (26,26) (26,107) (26,121) (31,37) (31,58) (31,75) (31,96) (38,5) (38,33) (38,100) (38,128) (40,30) (40,65) (40,68) (40,103) (45,12) (45,26) (45,107) (45,121) (55,9) (55,47) (55,86) (55,124) (59,30) (59,65) (59,68) (59,103) (62,16) (62,54) (62,79) (62,117) (68,23) (68,61) (68,72) (68,110) (69,37) (69,58) (69,75) (69,96) (76,5) (76,33) (76,100) (76,128) (82,12) (82,26) (82,107) (82,121) (83,12) (83,26) (83,107) (83,121) (87,23) (87,61) (87,72) (87,110) (89,37) (89,58) (89,75) (89,96) (97,30) (97,65) (97,68) (97,103) (101,12) (101,26) (101,107) (101,121) (108,37) (108,58) (108,75) (108,96) (125,23) (125,61) (125,72) (125,110) (131,9) (131,47) (131,86) (131,124)
9 y2 = x3 + 35x + 47 108 (5,9) (5,47) (5,86) (5,124) (6,44) (6,51) (6,82) (6,89) (13,37) (13,58) (13,75) (13,96) (17,30) (17,65) (17,68) (17,103) (19,16) (19,54) (19,79) (19,117) (20,30) (20,65) (20,68) (20,103) (24,9) (24,47) (24,86) (24,124) (38,16) (38,54) (38,79) (38,117) (40,12) (40,26) (40,107) (40,121) (55,30) (55,65) (55,68) (55,103) (59,12) (59,26) (59,107) (59,121) (61,2) (61,40) (61,93) (61,131) (62,9) (62,47) (62,86) (62,124) (75,12) (75,26) (75,107) (75,121) (76,16) (76,54) (76,79) (76,117) (80,2) (80,40) (80,93) (80,131) (82,44) (82,51) (82,82) (82,89) (89,37) (89,58) (89,75) (89,96) (94,12) (94,26) (94,107) (94,121) (96,30) (96,65) (96,68) (96,103) (97,12) (97,26) (97,107) (97,121) (101,44) (101,51) (101,82) (101,89) (108,37) (108,58) (108,75) (108,96) (115,30) (115,65) (115,68) (115,103) (118,2) (118,40) (118,93) (118,131) (131,30) (131,65) (131,68) (131,103) (132,12) (132,26) (132,107) (132,121)