| Sr no. | class members | # points | points | 1 | y2 = x3 + 102x + 150 | 27 | (5,45) (5,110) (10,0) (15,70) (15,85) (25,60) (25,95) (30,35) (30,120) (35,70) (35,85) (50,40) (50,115) (60,0) (65,55) (65,100) (85,0) (105,70) (105,85) (110,15) (110,140) (120,40) (120,115) (125,25) (125,130) (140,40) (140,115) | 2 | y2 = x3 + 142x + 75 | 27 | (15,0) (30,5) (30,150) (35,5) (35,150) (40,25) (40,130) (45,70) (45,85) (55,65) (55,90) (60,0) (65,30) (65,125) (70,55) (70,100) (80,0) (85,15) (85,140) (90,5) (90,150) (105,60) (105,95) (120,30) (120,125) (125,30) (125,125) | 3 | y2 = x3 + 7x + 145 | 27 | (20,15) (20,140) (35,50) (35,105) (40,10) (40,145) (50,10) (50,145) (55,30) (55,125) (65,10) (65,145) (70,0) (90,60) (90,95) (100,45) (100,110) (105,60) (105,95) (110,0) (115,60) (115,95) (130,0) (145,25) (145,130) (150,35) (150,120) | 4 | y2 = x3 + 67x + 115 | 27 | (10,55) (10,100) (15,0) (20,0) (30,35) (30,120) (50,30) (50,125) (55,35) (55,120) (60,60) (60,95) (65,70) (65,85) (70,35) (70,120) (85,20) (85,135) (95,65) (95,90) (100,20) (100,135) (120,0) (125,20) (125,135) (130,50) (130,105) | 5 | y2 = x3 + 107x + 150 | 27 | (5,60) (5,95) (10,40) (10,115) (25,25) (25,130) (55,40) (55,115) (65,70) (65,85) (75,55) (75,100) (90,40) (90,115) (95,0) (100,70) (100,85) (105,0) (110,0) (115,15) (115,140) (125,45) (125,110) (130,35) (130,120) (145,70) (145,85) | 6 | y2 = x3 + 87x + 115 | 27 | (10,30) (10,125) (20,20) (20,135) (25,20) (25,135) (35,0) (45,35) (45,120) (50,65) (50,90) (55,0) (65,0) (75,70) (75,85) (95,55) (95,100) (105,60) (105,95) (110,20) (110,135) (130,35) (130,120) (135,35) (135,120) (150,50) (150,105) | 7 | y2 = x3 + 72x + 135 | 27 | (5,0) (15,70) (15,85) (25,75) (25,80) (30,0) (55,30) (55,125) (60,75) (60,80) (70,75) (70,80) (80,65) (80,90) (85,15) (85,140) (90,35) (90,120) (95,15) (95,140) (110,45) (110,110) (120,0) (130,15) (130,140) (140,50) (140,105) | 8 | y2 = x3 + 2x + 135 | 27 | (10,15) (10,140) (25,0) (30,15) (30,140) (40,75) (40,80) (75,70) (75,85) (80,50) (80,105) (85,45) (85,110) (90,65) (90,90) (115,15) (115,140) (120,30) (120,125) (125,75) (125,80) (135,0) (140,35) (140,120) (145,75) (145,80) (150,0) | 9 | y2 = x3 + 32x + 115 | 27 | (5,20) (5,135) (10,65) (10,90) (15,70) (15,85) (30,50) (30,105) (35,20) (35,135) (40,35) (40,120) (50,55) (50,100) (75,0) (95,30) (95,125) (100,0) (115,20) (115,135) (120,35) (120,120) (135,0) (145,60) (145,95) (150,35) (150,120) | 10 | y2 = x3 + 152x + 75 | 27 | (25,30) (25,125) (40,70) (40,85) (45,55) (45,100) (55,30) (55,125) (65,0) (70,25) (70,130) (75,30) (75,125) (80,5) (80,150) (100,5) (100,150) (105,0) (110,15) (110,140) (130,5) (130,150) (135,65) (135,90) (140,0) (145,60) (145,95) | 11 | y2 = x3 + 97x + 145 | 27 | (10,10) (10,145) (20,45) (20,110) (30,35) (30,120) (35,15) (35,140) (45,0) (60,25) (60,130) (70,10) (70,145) (75,10) (75,145) (80,60) (80,95) (85,60) (85,95) (100,50) (100,105) (115,0) (135,30) (135,125) (145,60) (145,95) (150,0) | 12 | y2 = x3 + 112x + 135 | 27 | (5,75) (5,80) (45,75) (45,80) (50,15) (50,140) (55,0) (65,70) (65,85) (80,35) (80,120) (90,50) (90,105) (105,75) (105,80) (110,15) (110,140) (115,45) (115,110) (125,0) (130,0) (135,30) (135,125) (140,65) (140,90) (150,15) (150,140) | 13 | y2 = x3 + 82x + 145 | 27 | (15,10) (15,145) (20,50) (20,105) (30,0) (35,45) (35,110) (40,0) (45,10) (45,145) (60,60) (60,95) (85,0) (95,10) (95,145) (100,15) (100,140) (105,25) (105,130) (110,60) (110,95) (120,30) (120,125) (130,35) (130,120) (140,60) (140,95) | 14 | y2 = x3 + 47x + 75 | 27 | (5,30) (5,125) (15,30) (15,125) (20,5) (20,150) (40,55) (40,100) (45,25) (45,130) (60,60) (60,95) (70,70) (70,85) (75,0) (90,0) (115,15) (115,140) (120,65) (120,90) (135,30) (135,125) (140,5) (140,150) (145,0) (150,5) (150,150) | 15 | y2 = x3 + 132x + 150 | 27 | (5,25) (5,130) (15,55) (15,100) (20,70) (20,85) (25,45) (25,110) (50,0) (60,70) (60,85) (75,70) (75,85) (80,40) (80,115) (85,15) (85,140) (95,40) (95,115) (115,0) (125,60) (125,95) (135,40) (135,115) (145,0) (150,35) (150,120) |
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