| Sr no. | class members | # points | points | 1 | y2 = x3 + 112x + 89 | 78 | (10,9) (10,47) (10,86) (10,124) (12,30) (12,65) (12,68) (12,103) (17,16) (17,54) (17,79) (17,117) (26,19) (26,114) (31,30) (31,65) (31,68) (31,103) (40,44) (40,51) (40,82) (40,89) (45,19) (45,114) (48,9) (48,47) (48,86) (48,124) (54,12) (54,26) (54,107) (54,121) (55,16) (55,54) (55,79) (55,117) (59,44) (59,51) (59,82) (59,89) (68,12) (68,26) (68,107) (68,121) (69,30) (69,65) (69,68) (69,103) (73,12) (73,26) (73,107) (73,121) (83,19) (83,114) (87,12) (87,26) (87,107) (87,121) (97,44) (97,51) (97,82) (97,89) (111,12) (111,26) (111,107) (111,121) (124,9) (124,47) (124,86) (124,124) (125,12) (125,26) (125,107) (125,121) (131,16) (131,54) (131,79) (131,117) | 2 | y2 = x3 + 7x + 124 | 78 | (3,37) (3,58) (3,75) (3,96) (10,23) (10,61) (10,72) (10,110) (12,44) (12,51) (12,82) (12,89) (17,30) (17,65) (17,68) (17,103) (31,44) (31,51) (31,82) (31,89) (41,37) (41,58) (41,75) (41,96) (47,2) (47,40) (47,93) (47,131) (48,23) (48,61) (48,72) (48,110) (54,19) (54,114) (55,30) (55,65) (55,68) (55,103) (61,30) (61,65) (61,68) (61,103) (66,2) (66,40) (66,93) (66,131) (69,44) (69,51) (69,82) (69,89) (73,19) (73,114) (80,30) (80,65) (80,68) (80,103) (104,2) (104,40) (104,93) (104,131) (111,19) (111,114) (117,37) (117,58) (117,75) (117,96) (118,30) (118,65) (118,68) (118,103) (124,23) (124,61) (124,72) (124,110) (131,30) (131,65) (131,68) (131,103) | 3 | y2 = x3 + 49x + 124 | 78 | (5,19) (5,114) (6,30) (6,65) (6,68) (6,103) (24,19) (24,114) (33,37) (33,58) (33,75) (33,96) (34,23) (34,61) (34,72) (34,110) (52,37) (52,58) (52,75) (52,96) (54,30) (54,65) (54,68) (54,103) (61,2) (61,40) (61,93) (61,131) (62,19) (62,114) (73,30) (73,65) (73,68) (73,103) (75,44) (75,51) (75,82) (75,89) (80,2) (80,40) (80,93) (80,131) (82,30) (82,65) (82,68) (82,103) (90,37) (90,58) (90,75) (90,96) (94,44) (94,51) (94,82) (94,89) (101,30) (101,65) (101,68) (101,103) (110,23) (110,61) (110,72) (110,110) (111,30) (111,65) (111,68) (111,103) (118,2) (118,40) (118,93) (118,131) (129,23) (129,61) (129,72) (129,110) (132,44) (132,51) (132,82) (132,89) | 4 | y2 = x3 + 42x + 110 | 78 | (3,23) (3,61) (3,72) (3,110) (12,9) (12,47) (12,86) (12,124) (20,37) (20,58) (20,75) (20,96) (26,5) (26,33) (26,100) (26,128) (31,9) (31,47) (31,86) (31,124) (34,12) (34,26) (34,107) (34,121) (41,23) (41,61) (41,72) (41,110) (45,5) (45,33) (45,100) (45,128) (47,37) (47,58) (47,75) (47,96) (61,19) (61,114) (66,37) (66,58) (66,75) (66,96) (69,9) (69,47) (69,86) (69,124) (80,19) (80,114) (83,5) (83,33) (83,100) (83,128) (96,37) (96,58) (96,75) (96,96) (104,37) (104,58) (104,75) (104,96) (110,12) (110,26) (110,107) (110,121) (115,37) (115,58) (115,75) (115,96) (117,23) (117,61) (117,72) (117,110) (118,19) (118,114) (129,12) (129,26) (129,107) (129,121) | 5 | y2 = x3 + 77x + 124 | 78 | (5,30) (5,65) (5,68) (5,103) (6,2) (6,40) (6,93) (6,131) (13,23) (13,61) (13,72) (13,110) (17,19) (17,114) (24,30) (24,65) (24,68) (24,103) (27,44) (27,51) (27,82) (27,89) (40,37) (40,58) (40,75) (40,96) (47,30) (47,65) (47,68) (47,103) (55,19) (55,114) (59,37) (59,58) (59,75) (59,96) (62,30) (62,65) (62,68) (62,103) (66,30) (66,65) (66,68) (66,103) (82,2) (82,40) (82,93) (82,131) (89,23) (89,61) (89,72) (89,110) (97,37) (97,58) (97,75) (97,96) (101,2) (101,40) (101,93) (101,131) (103,44) (103,51) (103,82) (103,89) (104,30) (104,65) (104,68) (104,103) (108,23) (108,61) (108,72) (108,110) (122,44) (122,51) (122,82) (122,89) (131,19) (131,114) | 6 | y2 = x3 + 28x + 110 | 78 | (6,19) (6,114) (13,12) (13,26) (13,107) (13,121) (20,5) (20,33) (20,100) (20,128) (33,23) (33,61) (33,72) (33,110) (52,23) (52,61) (52,72) (52,110) (61,37) (61,58) (61,75) (61,96) (68,37) (68,58) (68,75) (68,96) (75,9) (75,47) (75,86) (75,124) (80,37) (80,58) (80,75) (80,96) (82,19) (82,114) (87,37) (87,58) (87,75) (87,96) (89,12) (89,26) (89,107) (89,121) (90,23) (90,61) (90,72) (90,110) (94,9) (94,47) (94,86) (94,124) (96,5) (96,33) (96,100) (96,128) (101,19) (101,114) (108,12) (108,26) (108,107) (108,121) (115,5) (115,33) (115,100) (115,128) (118,37) (118,58) (118,75) (118,96) (125,37) (125,58) (125,75) (125,96) (132,9) (132,47) (132,86) (132,124) | 7 | y2 = x3 + 119x + 89 | 78 | (3,44) (3,51) (3,82) (3,89) (5,12) (5,26) (5,107) (5,121) (20,19) (20,114) (24,12) (24,26) (24,107) (24,121) (26,12) (26,26) (26,107) (26,121) (34,9) (34,47) (34,86) (34,124) (41,44) (41,51) (41,82) (41,89) (45,12) (45,26) (45,107) (45,121) (54,16) (54,54) (54,79) (54,117) (62,12) (62,26) (62,107) (62,121) (73,16) (73,54) (73,79) (73,117) (75,30) (75,65) (75,68) (75,103) (83,12) (83,26) (83,107) (83,121) (94,30) (94,65) (94,68) (94,103) (96,19) (96,114) (110,9) (110,47) (110,86) (110,124) (111,16) (111,54) (111,79) (111,117) (115,19) (115,114) (117,44) (117,51) (117,82) (117,89) (129,9) (129,47) (129,86) (129,124) (132,30) (132,65) (132,68) (132,103) | 8 | y2 = x3 + 63x + 110 | 78 | (6,37) (6,58) (6,75) (6,96) (10,12) (10,26) (10,107) (10,121) (26,37) (26,58) (26,75) (26,96) (27,9) (27,47) (27,86) (27,124) (40,23) (40,61) (40,72) (40,110) (45,37) (45,58) (45,75) (45,96) (47,19) (47,114) (48,12) (48,26) (48,107) (48,121) (59,23) (59,61) (59,72) (59,110) (66,19) (66,114) (68,5) (68,33) (68,100) (68,128) (82,37) (82,58) (82,75) (82,96) (83,37) (83,58) (83,75) (83,96) (87,5) (87,33) (87,100) (87,128) (97,23) (97,61) (97,72) (97,110) (101,37) (101,58) (101,75) (101,96) (103,9) (103,47) (103,86) (103,124) (104,19) (104,114) (122,9) (122,47) (122,86) (122,124) (124,12) (124,26) (124,107) (124,121) (125,5) (125,33) (125,100) (125,128) | 9 | y2 = x3 + 35x + 89 | 78 | (5,16) (5,54) (5,79) (5,117) (13,9) (13,47) (13,86) (13,124) (17,12) (17,26) (17,107) (17,121) (20,12) (20,26) (20,107) (20,121) (24,16) (24,54) (24,79) (24,117) (27,30) (27,65) (27,68) (27,103) (33,44) (33,51) (33,82) (33,89) (52,44) (52,51) (52,82) (52,89) (55,12) (55,26) (55,107) (55,121) (62,16) (62,54) (62,79) (62,117) (68,19) (68,114) (87,19) (87,114) (89,9) (89,47) (89,86) (89,124) (90,44) (90,51) (90,82) (90,89) (96,12) (96,26) (96,107) (96,121) (103,30) (103,65) (103,68) (103,103) (108,9) (108,47) (108,86) (108,124) (115,12) (115,26) (115,107) (115,121) (122,30) (122,65) (122,68) (122,103) (125,19) (125,114) (131,12) (131,26) (131,107) (131,121) |
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