| Sr no. | class members | # points | points | 1 | y2 = x3 + 126x | 99 | (0,0) (2,70) (2,75) (3,70) (3,75) (5,30) (5,115) (7,35) (7,110) (13,35) (13,110) (15,25) (15,120) (18,55) (18,90) (20,15) (20,130) (22,15) (22,130) (27,30) (27,115) (32,70) (32,75) (38,35) (38,110) (40,65) (40,80) (42,35) (42,110) (43,10) (43,135) (45,15) (45,130) (47,55) (47,90) (53,70) (53,75) (55,30) (55,115) (58,0) (60,70) (60,75) (63,30) (63,115) (65,35) (65,110) (67,35) (67,110) (72,10) (72,135) (73,25) (73,120) (78,15) (78,130) (80,15) (80,130) (82,70) (82,75) (85,30) (85,115) (87,0) (90,70) (90,75) (92,30) (92,115) (98,65) (98,80) (100,35) (100,110) (102,25) (102,120) (103,15) (103,130) (105,55) (105,90) (107,15) (107,130) (113,30) (113,115) (118,70) (118,75) (123,35) (123,110) (125,35) (125,110) (127,65) (127,80) (130,10) (130,135) (132,15) (132,130) (138,15) (138,130) (140,70) (140,75) (142,30) (142,115) (143,30) (143,115) | 2 | y2 = x3 + 26x | 99 | (0,0) (5,20) (5,125) (8,45) (8,100) (10,10) (10,135) (15,45) (15,100) (18,35) (18,110) (20,20) (20,125) (23,40) (23,105) (25,50) (25,95) (33,20) (33,125) (35,45) (35,100) (37,45) (37,100) (38,50) (38,95) (40,15) (40,130) (43,40) (43,105) (47,35) (47,110) (48,25) (48,120) (50,40) (50,105) (52,40) (52,105) (53,50) (53,95) (58,0) (62,20) (62,125) (63,20) (63,125) (67,50) (67,95) (68,10) (68,135) (72,40) (72,105) (73,45) (73,100) (77,25) (77,120) (78,20) (78,125) (82,50) (82,95) (83,50) (83,95) (87,0) (92,20) (92,125) (93,45) (93,100) (95,45) (95,100) (97,10) (97,135) (98,15) (98,130) (102,45) (102,100) (105,35) (105,110) (107,20) (107,125) (108,40) (108,105) (110,40) (110,105) (112,50) (112,95) (120,20) (120,125) (122,45) (122,100) (125,50) (125,95) (127,15) (127,130) (130,40) (130,105) (135,25) (135,120) (137,40) (137,105) (140,50) (140,95) | 3 | y2 = x3 + 66x | 99 | (0,0) (2,45) (2,100) (3,15) (3,130) (5,65) (5,80) (7,15) (7,130) (8,5) (8,140) (10,35) (10,110) (22,35) (22,110) (25,65) (25,80) (27,40) (27,105) (28,65) (28,80) (30,55) (30,90) (32,15) (32,130) (33,55) (33,90) (37,5) (37,140) (48,15) (48,130) (50,60) (50,85) (53,55) (53,90) (55,35) (55,110) (57,65) (57,80) (58,0) (60,45) (60,100) (62,55) (62,90) (63,65) (63,80) (65,15) (65,130) (68,35) (68,110) (77,15) (77,130) (80,35) (80,110) (82,55) (82,90) (83,65) (83,80) (85,40) (85,105) (87,0) (88,55) (88,90) (90,15) (90,130) (92,65) (92,80) (95,5) (95,140) (97,35) (97,110) (108,60) (108,85) (112,65) (112,80) (113,35) (113,110) (115,65) (115,80) (117,55) (117,90) (118,45) (118,100) (120,55) (120,90) (123,15) (123,130) (135,15) (135,130) (137,60) (137,85) (138,35) (138,110) (140,55) (140,90) (142,35) (142,110) (143,40) (143,105) | 4 | y2 = x3 + 56x | 99 | (0,0) (2,60) (2,85) (5,70) (5,75) (10,20) (10,125) (12,15) (12,130) (13,5) (13,140) (17,35) (17,110) (18,5) (18,140) (23,70) (23,75) (27,5) (27,140) (28,30) (28,115) (30,70) (30,75) (35,30) (35,115) (40,60) (40,85) (42,5) (42,140) (45,60) (45,85) (47,5) (47,140) (48,50) (48,95) (52,70) (52,75) (53,30) (53,115) (57,30) (57,115) (58,0) (60,60) (60,85) (63,70) (63,75) (68,20) (68,125) (70,15) (70,130) (75,35) (75,110) (77,50) (77,95) (82,30) (82,115) (85,5) (85,140) (87,0) (88,70) (88,75) (92,70) (92,75) (93,30) (93,115) (97,20) (97,125) (98,60) (98,85) (100,5) (100,140) (103,60) (103,85) (105,5) (105,140) (110,70) (110,75) (115,30) (115,115) (117,70) (117,75) (118,60) (118,85) (122,30) (122,115) (127,60) (127,85) (128,15) (128,130) (132,60) (132,85) (133,35) (133,110) (135,50) (135,95) (140,30) (140,115) (143,5) (143,140) | 5 | y2 = x3 + 131x | 99 | (0,0) (2,55) (2,90) (7,10) (7,135) (8,20) (8,125) (12,20) (12,125) (15,60) (15,85) (17,50) (17,95) (20,50) (20,95) (22,25) (22,120) (23,10) (23,135) (27,65) (27,80) (28,10) (28,135) (30,25) (30,120) (35,25) (35,120) (37,20) (37,125) (38,20) (38,125) (43,5) (43,140) (50,50) (50,95) (52,10) (52,135) (57,10) (57,135) (58,0) (60,55) (60,90) (65,10) (65,135) (67,20) (67,125) (70,20) (70,125) (72,5) (72,140) (73,60) (73,85) (75,50) (75,95) (78,50) (78,95) (80,25) (80,120) (85,65) (85,80) (87,0) (88,25) (88,120) (93,25) (93,120) (95,20) (95,125) (102,60) (102,85) (107,50) (107,95) (108,50) (108,95) (110,10) (110,135) (115,10) (115,135) (117,25) (117,120) (118,55) (118,90) (122,25) (122,120) (123,10) (123,135) (125,20) (125,125) (128,20) (128,125) (130,5) (130,140) (133,50) (133,95) (137,50) (137,95) (138,25) (138,120) (143,65) (143,80) | 6 | y2 = x3 + 76x | 99 | (0,0) (3,20) (3,125) (7,40) (7,105) (10,65) (10,80) (12,30) (12,115) (13,45) (13,100) (15,65) (15,80) (17,70) (17,75) (22,45) (22,100) (23,45) (23,100) (25,55) (25,90) (32,20) (32,125) (33,65) (33,80) (35,40) (35,105) (42,45) (42,100) (43,55) (43,90) (45,40) (45,105) (48,55) (48,90) (52,45) (52,100) (55,50) (55,95) (58,0) (62,65) (62,80) (65,40) (65,105) (68,65) (68,80) (70,30) (70,115) (72,55) (72,90) (73,65) (73,80) (75,70) (75,75) (77,55) (77,90) (80,45) (80,100) (83,55) (83,90) (87,0) (90,20) (90,125) (93,40) (93,105) (97,65) (97,80) (100,45) (100,100) (102,65) (102,80) (103,40) (103,105) (110,45) (110,100) (112,55) (112,90) (113,50) (113,95) (120,65) (120,80) (122,40) (122,105) (123,40) (123,105) (128,30) (128,115) (130,55) (130,90) (132,40) (132,105) (133,70) (133,75) (135,55) (135,90) (138,45) (138,100) (142,50) (142,95) | 7 | y2 = x3 + 41x | 99 | (0,0) (3,40) (3,105) (8,70) (8,75) (12,25) (12,120) (13,60) (13,85) (17,10) (17,135) (18,25) (18,120) (20,60) (20,85) (25,60) (25,85) (28,25) (28,120) (30,10) (30,135) (32,40) (32,105) (33,5) (33,140) (37,70) (37,75) (38,5) (38,140) (40,10) (40,135) (42,60) (42,85) (45,5) (45,140) (47,25) (47,120) (50,30) (50,115) (55,45) (55,100) (57,25) (57,120) (58,0) (62,5) (62,140) (67,5) (67,140) (70,25) (70,120) (75,10) (75,135) (78,60) (78,85) (83,60) (83,85) (87,0) (88,10) (88,135) (90,40) (90,105) (95,70) (95,75) (98,10) (98,135) (100,60) (100,85) (103,5) (103,140) (105,25) (105,120) (107,60) (107,85) (108,30) (108,115) (112,60) (112,85) (113,45) (113,100) (115,25) (115,120) (117,10) (117,135) (120,5) (120,140) (125,5) (125,140) (127,10) (127,135) (128,25) (128,120) (132,5) (132,140) (133,10) (133,135) (137,30) (137,115) (142,45) (142,100) |
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