| Sr no. | class members | # points | points | 1 | y2 = x3 + 106x + 110 | 87 | (0,80) (0,105) (2,90) (2,95) (3,60) (3,125) (5,5) (5,180) (7,60) (7,125) (8,45) (8,140) (23,10) (23,175) (25,25) (25,160) (27,60) (27,125) (32,85) (32,100) (35,75) (35,110) (37,80) (37,105) (40,60) (40,125) (42,5) (42,180) (43,0) (45,45) (45,140) (58,70) (58,115) (60,10) (60,175) (62,25) (62,160) (72,75) (72,110) (73,15) (73,170) (77,60) (77,125) (80,0) (82,45) (82,140) (88,40) (88,145) (95,70) (95,115) (97,10) (97,175) (110,15) (110,170) (113,90) (113,95) (117,0) (118,60) (118,125) (125,40) (125,145) (132,70) (132,115) (138,60) (138,125) (143,85) (143,100) (147,15) (147,170) (148,80) (148,105) (150,90) (150,95) (153,5) (153,180) (155,60) (155,125) (162,40) (162,145) (173,25) (173,160) (175,60) (175,125) (180,85) (180,100) (183,75) (183,110) | 2 | y2 = x3 + 76x + 100 | 87 | (0,10) (0,175) (2,75) (2,110) (8,80) (8,105) (10,85) (10,100) (15,45) (15,140) (18,60) (18,125) (20,0) (22,5) (22,180) (33,55) (33,130) (37,10) (37,175) (45,80) (45,105) (47,85) (47,100) (48,85) (48,100) (52,45) (52,140) (53,85) (53,100) (55,60) (55,125) (57,0) (70,55) (70,130) (82,80) (82,105) (83,25) (83,160) (85,85) (85,100) (90,85) (90,100) (92,60) (92,125) (93,35) (93,150) (103,70) (103,115) (107,55) (107,130) (108,20) (108,165) (113,75) (113,110) (120,25) (120,160) (122,85) (122,100) (127,85) (127,100) (130,35) (130,150) (133,5) (133,180) (140,70) (140,115) (145,20) (145,165) (148,10) (148,175) (150,75) (150,110) (157,25) (157,160) (158,85) (158,100) (163,45) (163,140) (167,35) (167,150) (168,0) (170,5) (170,180) (177,70) (177,115) (182,20) (182,165) | 3 | y2 = x3 + 31x + 175 | 87 | (0,45) (0,140) (3,80) (3,105) (5,60) (5,125) (8,85) (8,100) (13,0) (17,55) (17,130) (18,70) (18,115) (20,10) (20,175) (25,80) (25,105) (27,30) (27,155) (37,45) (37,140) (40,80) (40,105) (42,60) (42,125) (45,85) (45,100) (48,90) (48,95) (50,0) (55,70) (55,115) (57,10) (57,175) (62,80) (62,105) (77,80) (77,105) (78,20) (78,165) (82,85) (82,100) (83,80) (83,105) (85,90) (85,95) (87,0) (92,70) (92,115) (93,75) (93,110) (103,65) (103,120) (115,20) (115,165) (120,80) (120,105) (122,90) (122,95) (128,55) (128,130) (130,75) (130,110) (138,30) (138,155) (140,65) (140,120) (148,45) (148,140) (152,20) (152,165) (153,60) (153,125) (157,80) (157,105) (165,55) (165,130) (167,75) (167,110) (168,10) (168,175) (173,80) (173,105) (175,30) (175,155) (177,65) (177,120) | 4 | y2 = x3 + 51x + 175 | 87 | (0,45) (0,140) (2,10) (2,175) (5,0) (12,80) (12,105) (13,75) (13,110) (23,85) (23,100) (27,90) (27,95) (30,20) (30,165) (35,55) (35,130) (37,45) (37,140) (42,0) (50,75) (50,110) (58,80) (58,105) (60,85) (60,100) (67,20) (67,165) (72,55) (72,130) (73,30) (73,155) (78,80) (78,105) (87,75) (87,110) (88,65) (88,120) (93,60) (93,125) (95,80) (95,105) (97,85) (97,100) (98,70) (98,115) (110,30) (110,155) (113,10) (113,175) (115,80) (115,105) (123,80) (123,105) (125,65) (125,120) (130,60) (130,125) (132,80) (132,105) (135,70) (135,115) (138,90) (138,95) (147,30) (147,155) (148,45) (148,140) (150,10) (150,175) (152,80) (152,105) (153,0) (160,80) (160,105) (162,65) (162,120) (167,60) (167,125) (172,70) (172,115) (175,90) (175,95) (178,20) (178,165) (183,55) (183,130) | 5 | y2 = x3 + 106x + 75 | 87 | (0,75) (0,110) (2,80) (2,105) (5,45) (5,140) (10,10) (10,175) (12,35) (12,150) (23,55) (23,130) (30,10) (30,175) (32,30) (32,155) (35,15) (35,170) (37,75) (37,110) (38,90) (38,95) (42,45) (42,140) (47,10) (47,175) (53,50) (53,135) (60,55) (60,130) (67,10) (67,175) (68,0) (72,15) (72,170) (75,90) (75,95) (88,60) (88,125) (90,50) (90,135) (97,55) (97,130) (103,85) (103,100) (105,0) (108,10) (108,175) (112,90) (112,95) (113,80) (113,105) (123,35) (123,150) (125,60) (125,125) (127,50) (127,135) (140,85) (140,100) (142,0) (143,30) (143,155) (145,10) (145,175) (148,75) (148,110) (150,80) (150,105) (153,45) (153,140) (158,10) (158,175) (160,35) (160,150) (162,60) (162,125) (177,85) (177,100) (178,10) (178,175) (180,30) (180,155) (182,10) (182,175) (183,15) (183,170) | 6 | y2 = x3 + 66x + 175 | 87 | (0,45) (0,140) (3,20) (3,165) (5,75) (5,110) (13,60) (13,125) (15,10) (15,175) (22,55) (22,130) (28,80) (28,105) (30,80) (30,105) (32,70) (32,115) (37,45) (37,140) (40,20) (40,165) (42,75) (42,110) (43,85) (43,100) (48,30) (48,155) (50,60) (50,125) (52,10) (52,175) (53,80) (53,105) (65,80) (65,105) (67,80) (67,105) (68,65) (68,120) (73,90) (73,95) (77,20) (77,165) (80,85) (80,100) (85,30) (85,155) (87,60) (87,125) (90,80) (90,105) (93,0) (102,80) (102,105) (105,65) (105,120) (110,90) (110,95) (117,85) (117,100) (122,30) (122,155) (127,80) (127,105) (130,0) (133,55) (133,130) (142,65) (142,120) (143,70) (143,115) (147,90) (147,95) (148,45) (148,140) (153,75) (153,110) (163,10) (163,175) (167,0) (170,55) (170,130) (178,80) (178,105) (180,70) (180,115) | 7 | y2 = x3 + 61x + 75 | 87 | (0,75) (0,110) (3,10) (3,175) (15,80) (15,105) (18,30) (18,155) (22,15) (22,170) (33,10) (33,175) (37,75) (37,110) (38,10) (38,175) (40,10) (40,175) (43,55) (43,130) (52,80) (52,105) (53,35) (53,150) (55,30) (55,155) (63,90) (63,95) (68,60) (68,125) (70,10) (70,175) (75,10) (75,175) (77,10) (77,175) (80,55) (80,130) (83,50) (83,135) (88,85) (88,100) (90,35) (90,150) (92,30) (92,155) (93,45) (93,140) (100,90) (100,95) (103,0) (105,60) (105,125) (107,10) (107,175) (112,10) (112,175) (117,55) (117,130) (120,50) (120,135) (125,85) (125,100) (127,35) (127,150) (130,45) (130,140) (133,15) (133,170) (137,90) (137,95) (140,0) (142,60) (142,125) (148,75) (148,110) (157,50) (157,135) (162,85) (162,100) (163,80) (163,105) (167,45) (167,140) (170,15) (170,170) (177,0) | 8 | y2 = x3 + 126x + 85 | 87 | (0,60) (0,125) (2,30) (2,155) (3,40) (3,145) (5,10) (5,175) (17,80) (17,105) (22,0) (25,45) (25,140) (30,65) (30,120) (32,25) (32,160) (35,85) (35,100) (37,60) (37,125) (38,45) (38,140) (40,40) (40,145) (42,10) (42,175) (43,50) (43,135) (48,45) (48,140) (58,35) (58,150) (62,45) (62,140) (67,65) (67,120) (68,75) (68,110) (72,85) (72,100) (75,45) (75,140) (77,40) (77,145) (80,50) (80,135) (85,45) (85,140) (95,35) (95,150) (105,75) (105,110) (112,45) (112,140) (113,30) (113,155) (117,50) (117,135) (122,45) (122,140) (128,80) (128,105) (132,35) (132,150) (133,0) (142,75) (142,110) (143,25) (143,160) (148,60) (148,125) (150,30) (150,155) (153,10) (153,175) (165,80) (165,105) (170,0) (173,45) (173,140) (178,65) (178,120) (180,25) (180,160) (183,85) (183,100) | 9 | y2 = x3 + 61x + 110 | 87 | (0,80) (0,105) (8,0) (15,90) (15,95) (18,85) (18,100) (22,75) (22,110) (23,45) (23,140) (28,70) (28,115) (37,80) (37,105) (43,10) (43,175) (45,0) (48,15) (48,170) (52,90) (52,95) (55,85) (55,100) (58,25) (58,160) (60,45) (60,140) (65,70) (65,115) (68,40) (68,145) (73,60) (73,125) (78,60) (78,125) (80,10) (80,175) (82,0) (85,15) (85,170) (92,85) (92,100) (93,5) (93,180) (95,25) (95,160) (97,45) (97,140) (102,70) (102,115) (105,40) (105,145) (108,60) (108,125) (110,60) (110,125) (115,60) (115,125) (117,10) (117,175) (122,15) (122,170) (130,5) (130,180) (132,25) (132,160) (133,75) (133,110) (142,40) (142,145) (145,60) (145,125) (147,60) (147,125) (148,80) (148,105) (152,60) (152,125) (163,90) (163,95) (167,5) (167,180) (170,75) (170,110) (182,60) (182,125) | 10 | y2 = x3 + 76x + 85 | 87 | (0,60) (0,125) (3,65) (3,120) (8,50) (8,135) (15,30) (15,155) (17,0) (18,25) (18,160) (22,85) (22,100) (27,45) (27,140) (28,35) (28,150) (35,80) (35,105) (37,60) (37,125) (40,65) (40,120) (45,50) (45,135) (52,30) (52,155) (55,25) (55,160) (58,45) (58,140) (63,45) (63,140) (65,35) (65,150) (72,80) (72,105) (77,65) (77,120) (78,40) (78,145) (82,50) (82,135) (92,25) (92,160) (93,10) (93,175) (95,45) (95,140) (100,45) (100,140) (102,35) (102,150) (103,75) (103,110) (115,40) (115,145) (128,0) (130,10) (130,175) (132,45) (132,140) (133,85) (133,100) (137,45) (137,140) (138,45) (138,140) (140,75) (140,110) (148,60) (148,125) (152,40) (152,145) (163,30) (163,155) (165,0) (167,10) (167,175) (170,85) (170,100) (175,45) (175,140) (177,75) (177,110) (183,80) (183,105) | 11 | y2 = x3 + 51x + 10 | 87 | (0,85) (0,100) (2,40) (2,145) (7,65) (7,120) (10,15) (10,170) (13,50) (13,135) (18,10) (18,175) (23,20) (23,165) (25,75) (25,110) (32,0) (33,75) (33,110) (35,60) (35,125) (37,85) (37,100) (38,5) (38,180) (47,15) (47,170) (50,50) (50,135) (53,75) (53,110) (55,10) (55,175) (60,20) (60,165) (62,75) (62,110) (70,75) (70,110) (72,60) (72,125) (75,5) (75,180) (87,50) (87,135) (88,45) (88,140) (90,75) (90,110) (92,10) (92,175) (97,20) (97,165) (98,80) (98,105) (107,75) (107,110) (112,5) (112,180) (113,40) (113,145) (118,65) (118,120) (125,45) (125,140) (127,75) (127,110) (135,80) (135,105) (143,0) (148,85) (148,100) (150,40) (150,145) (155,65) (155,120) (158,15) (158,170) (162,45) (162,140) (172,80) (172,105) (173,75) (173,110) (180,0) (183,60) (183,125) | 12 | y2 = x3 + 166x + 75 | 87 | (0,75) (0,110) (7,10) (7,175) (8,55) (8,130) (10,90) (10,95) (12,50) (12,135) (13,45) (13,140) (17,15) (17,170) (20,80) (20,105) (37,75) (37,110) (45,55) (45,130) (47,90) (47,95) (50,45) (50,140) (57,80) (57,105) (63,10) (63,175) (68,85) (68,100) (78,10) (78,175) (82,55) (82,130) (83,35) (83,150) (87,45) (87,140) (88,0) (98,30) (98,155) (100,10) (100,175) (103,60) (103,125) (105,85) (105,100) (115,10) (115,175) (118,10) (118,175) (120,35) (120,150) (123,50) (123,135) (125,0) (128,15) (128,170) (135,30) (135,155) (137,10) (137,175) (140,60) (140,125) (142,85) (142,100) (148,75) (148,110) (152,10) (152,175) (155,10) (155,175) (157,35) (157,150) (158,90) (158,95) (160,50) (160,135) (162,0) (165,15) (165,170) (168,80) (168,105) (172,30) (172,155) (177,60) (177,125) | 13 | y2 = x3 + 131x + 85 | 87 | (0,60) (0,125) (10,45) (10,140) (13,10) (13,175) (17,85) (17,100) (20,30) (20,155) (22,80) (22,105) (23,50) (23,135) (25,35) (25,150) (28,45) (28,140) (30,40) (30,145) (35,0) (37,60) (37,125) (47,45) (47,140) (50,10) (50,175) (57,30) (57,155) (60,50) (60,135) (62,35) (62,150) (65,45) (65,140) (67,40) (67,145) (72,0) (73,45) (73,140) (78,65) (78,120) (87,10) (87,175) (88,75) (88,110) (97,50) (97,135) (98,25) (98,160) (102,45) (102,140) (110,45) (110,140) (115,65) (115,120) (125,75) (125,110) (128,85) (128,100) (133,80) (133,105) (135,25) (135,160) (147,45) (147,140) (148,60) (148,125) (152,65) (152,120) (158,45) (158,140) (162,75) (162,110) (165,85) (165,100) (168,30) (168,155) (170,80) (170,105) (172,25) (172,160) (173,35) (173,150) (178,40) (178,145) (183,0) | 14 | y2 = x3 + 126x + 100 | 87 | (0,10) (0,175) (2,45) (2,140) (5,35) (5,150) (7,20) (7,165) (12,85) (12,100) (15,0) (20,75) (20,110) (32,60) (32,125) (35,5) (35,180) (37,10) (37,175) (42,35) (42,150) (43,80) (43,105) (52,0) (53,25) (53,160) (57,75) (57,110) (63,85) (63,100) (68,70) (68,115) (72,5) (72,180) (73,85) (73,100) (80,80) (80,105) (90,25) (90,160) (100,85) (100,100) (105,70) (105,115) (108,55) (108,130) (110,85) (110,100) (113,45) (113,140) (117,80) (117,105) (118,20) (118,165) (123,85) (123,100) (127,25) (127,160) (137,85) (137,100) (142,70) (142,115) (143,60) (143,125) (145,55) (145,130) (147,85) (147,100) (148,10) (148,175) (150,45) (150,140) (153,35) (153,150) (155,20) (155,165) (160,85) (160,100) (163,0) (168,75) (168,110) (180,60) (180,125) (182,55) (182,130) (183,5) (183,180) | 15 | y2 = x3 + 31x + 10 | 87 | (0,85) (0,100) (8,20) (8,165) (10,5) (10,180) (12,75) (12,110) (17,60) (17,125) (18,80) (18,105) (20,40) (20,145) (28,75) (28,110) (32,10) (32,175) (33,65) (33,120) (37,85) (37,100) (45,20) (45,165) (47,5) (47,180) (55,80) (55,105) (57,40) (57,145) (63,15) (63,170) (65,75) (65,110) (70,65) (70,120) (82,20) (82,165) (92,80) (92,105) (93,50) (93,135) (98,0) (100,15) (100,170) (102,75) (102,110) (103,45) (103,140) (107,65) (107,120) (108,75) (108,110) (123,75) (123,110) (128,60) (128,125) (130,50) (130,135) (135,0) (137,15) (137,170) (140,45) (140,140) (143,10) (143,175) (145,75) (145,110) (148,85) (148,100) (158,5) (158,180) (160,75) (160,110) (165,60) (165,125) (167,50) (167,135) (168,40) (168,145) (172,0) (177,45) (177,140) (180,10) (180,175) (182,75) (182,110) | 16 | y2 = x3 + 131x + 100 | 87 | (0,10) (0,175) (2,0) (7,55) (7,130) (12,25) (12,160) (13,35) (13,150) (15,75) (15,110) (17,5) (17,180) (20,45) (20,140) (23,80) (23,105) (27,85) (27,100) (33,20) (33,165) (37,10) (37,175) (38,85) (38,100) (50,35) (50,150) (52,75) (52,110) (57,45) (57,140) (60,80) (60,105) (70,20) (70,165) (75,85) (75,100) (83,85) (83,100) (87,35) (87,150) (88,70) (88,115) (97,80) (97,105) (98,60) (98,125) (107,20) (107,165) (112,85) (112,100) (113,0) (118,55) (118,130) (120,85) (120,100) (123,25) (123,160) (125,70) (125,115) (128,5) (128,180) (135,60) (135,125) (138,85) (138,100) (148,10) (148,175) (150,0) (155,55) (155,130) (157,85) (157,100) (160,25) (160,160) (162,70) (162,115) (163,75) (163,110) (165,5) (165,180) (168,45) (168,140) (172,60) (172,125) (175,85) (175,100) | 17 | y2 = x3 + 166x + 110 | 87 | (0,80) (0,105) (8,10) (8,175) (13,5) (13,180) (17,75) (17,110) (20,90) (20,95) (23,0) (25,70) (25,115) (27,15) (27,170) (28,25) (28,160) (30,60) (30,125) (33,60) (33,125) (37,80) (37,105) (43,45) (43,140) (45,10) (45,175) (48,60) (48,125) (50,5) (50,180) (57,90) (57,95) (60,0) (62,70) (62,115) (65,25) (65,160) (67,60) (67,125) (70,60) (70,125) (80,45) (80,140) (82,10) (82,175) (85,60) (85,125) (87,5) (87,180) (97,0) (98,85) (98,100) (102,25) (102,160) (103,40) (103,145) (107,60) (107,125) (117,45) (117,140) (122,60) (122,125) (128,75) (128,110) (135,85) (135,100) (138,15) (138,170) (140,40) (140,145) (148,80) (148,105) (165,75) (165,110) (168,90) (168,95) (172,85) (172,100) (173,70) (173,115) (175,15) (175,170) (177,40) (177,145) (178,60) (178,125) | 18 | y2 = x3 + 66x + 10 | 87 | (0,85) (0,100) (5,50) (5,135) (7,75) (7,110) (15,40) (15,145) (18,0) (22,60) (22,125) (32,80) (32,105) (37,85) (37,100) (38,15) (38,170) (42,50) (42,135) (43,20) (43,165) (52,40) (52,145) (55,0) (58,75) (58,110) (63,5) (63,180) (68,45) (68,140) (75,15) (75,170) (80,20) (80,165) (83,75) (83,110) (92,0) (95,75) (95,110) (98,10) (98,175) (100,5) (100,180) (105,45) (105,140) (108,65) (108,120) (112,15) (112,170) (117,20) (117,165) (118,75) (118,110) (120,75) (120,110) (132,75) (132,110) (133,60) (133,125) (135,10) (135,175) (137,5) (137,180) (142,45) (142,140) (143,80) (143,105) (145,65) (145,120) (148,85) (148,100) (153,50) (153,135) (155,75) (155,110) (157,75) (157,110) (163,40) (163,145) (170,60) (170,125) (172,10) (172,175) (180,80) (180,105) (182,65) (182,120) |
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