| Sr no. | class members | # points | points | 1 | y2 = x3 + 112x + 60 | 54 | (14,5) (14,51) (14,110) (14,156) (21,9) (21,37) (21,124) (21,152) (28,26) (28,72) (28,89) (28,135) (35,2) (35,44) (35,117) (35,159) (42,33) (42,79) (42,82) (42,128) (49,26) (49,72) (49,89) (49,135) (56,54) (56,61) (56,100) (56,107) (63,23) (63,138) (70,9) (70,37) (70,124) (70,152) (84,26) (84,72) (84,89) (84,135) (91,19) (91,65) (91,96) (91,142) (126,47) (126,68) (126,93) (126,114) (140,19) (140,65) (140,96) (140,142) (147,16) (147,30) (147,131) (147,145) | 2 | y2 = x3 + 7x + 11 | 54 | (7,9) (7,37) (7,124) (7,152) (14,47) (14,68) (14,93) (14,114) (21,9) (21,37) (21,124) (21,152) (35,12) (35,58) (35,103) (35,149) (49,40) (49,75) (49,86) (49,121) (56,23) (56,138) (63,12) (63,58) (63,103) (63,149) (77,2) (77,44) (77,117) (77,159) (84,54) (84,61) (84,100) (84,107) (91,16) (91,30) (91,131) (91,145) (98,19) (98,65) (98,96) (98,142) (112,26) (112,72) (112,89) (112,135) (126,19) (126,65) (126,96) (126,142) (133,9) (133,37) (133,124) (133,152) | 3 | y2 = x3 + 63x + 67 | 54 | (7,23) (7,138) (14,40) (14,75) (14,86) (14,121) (21,5) (21,51) (21,110) (21,156) (28,47) (28,68) (28,93) (28,114) (42,2) (42,44) (42,117) (42,159) (56,54) (56,61) (56,100) (56,107) (63,5) (63,51) (63,110) (63,156) (70,19) (70,65) (70,96) (70,142) (77,5) (77,51) (77,110) (77,156) (91,16) (91,30) (91,131) (91,145) (105,47) (105,68) (105,93) (105,114) (112,9) (112,37) (112,124) (112,152) (133,54) (133,61) (133,100) (133,107) (147,12) (147,58) (147,103) (147,149) | 4 | y2 = x3 + 91x + 53 | 54 | (14,23) (14,138) (21,47) (21,68) (21,93) (21,114) (28,9) (28,37) (28,124) (28,152) (42,19) (42,65) (42,96) (42,142) (49,33) (49,79) (49,82) (49,128) (56,33) (56,79) (56,82) (56,128) (63,2) (63,44) (63,117) (63,159) (84,26) (84,72) (84,89) (84,135) (105,12) (105,58) (105,103) (105,149) (112,12) (112,58) (112,103) (112,149) (126,19) (126,65) (126,96) (126,142) (133,5) (133,51) (133,110) (133,156) (140,40) (140,75) (140,86) (140,121) (154,19) (154,65) (154,96) (154,142) | 5 | y2 = x3 + 28x + 88 | 54 | (7,12) (7,58) (7,103) (7,149) (14,2) (14,44) (14,117) (14,159) (21,47) (21,68) (21,93) (21,114) (28,33) (28,79) (28,82) (28,128) (35,40) (35,75) (35,86) (35,121) (42,2) (42,44) (42,117) (42,159) (63,16) (63,30) (63,131) (63,145) (70,5) (70,51) (70,110) (70,156) (91,40) (91,75) (91,86) (91,121) (98,9) (98,37) (98,124) (98,152) (105,2) (105,44) (105,117) (105,159) (112,23) (112,138) (126,5) (126,51) (126,110) (126,156) (154,26) (154,72) (154,89) (154,135) | 6 | y2 = x3 + 14x + 74 | 54 | (7,26) (7,72) (7,89) (7,135) (14,47) (14,68) (14,93) (14,114) (28,19) (28,65) (28,96) (28,142) (42,23) (42,138) (56,54) (56,61) (56,100) (56,107) (63,2) (63,44) (63,117) (63,159) (77,33) (77,79) (77,82) (77,128) (84,5) (84,51) (84,110) (84,156) (91,40) (91,75) (91,86) (91,121) (98,12) (98,58) (98,103) (98,149) (126,54) (126,61) (126,100) (126,107) (140,54) (140,61) (140,100) (140,107) (147,26) (147,72) (147,89) (147,135) (154,47) (154,68) (154,93) (154,114) | 7 | y2 = x3 + 56x + 109 | 54 | (7,19) (7,65) (7,96) (7,142) (14,16) (14,30) (14,131) (14,145) (21,9) (21,37) (21,124) (21,152) (28,33) (28,79) (28,82) (28,128) (35,5) (35,51) (35,110) (35,156) (56,40) (56,75) (56,86) (56,121) (84,23) (84,138) (91,12) (91,58) (91,103) (91,149) (112,12) (112,58) (112,103) (112,149) (119,12) (119,58) (119,103) (119,149) (126,26) (126,72) (126,89) (126,135) (133,16) (133,30) (133,131) (133,145) (147,33) (147,79) (147,82) (147,128) (154,54) (154,61) (154,100) (154,107) | 8 | y2 = x3 + 126x + 158 | 54 | (7,16) (7,30) (7,131) (7,145) (21,40) (21,75) (21,86) (21,121) (28,19) (28,65) (28,96) (28,142) (42,2) (42,44) (42,117) (42,159) (56,16) (56,30) (56,131) (56,145) (70,26) (70,72) (70,89) (70,135) (84,54) (84,61) (84,100) (84,107) (91,33) (91,79) (91,82) (91,128) (98,16) (98,30) (98,131) (98,145) (112,12) (112,58) (112,103) (112,149) (119,40) (119,75) (119,86) (119,121) (126,23) (126,138) (133,47) (133,68) (133,93) (133,114) (140,2) (140,44) (140,117) (140,159) | 9 | y2 = x3 + 42x + 102 | 54 | (7,16) (7,30) (7,131) (7,145) (28,23) (28,138) (42,33) (42,79) (42,82) (42,128) (49,5) (49,51) (49,110) (49,156) (56,2) (56,44) (56,117) (56,159) (63,5) (63,51) (63,110) (63,156) (84,40) (84,75) (84,86) (84,121) (91,40) (91,75) (91,86) (91,121) (98,54) (98,61) (98,100) (98,107) (105,19) (105,65) (105,96) (105,142) (112,54) (112,61) (112,100) (112,107) (119,9) (119,37) (119,124) (119,152) (126,26) (126,72) (126,89) (126,135) (147,40) (147,75) (147,86) (147,121) | 10 | y2 = x3 + 21x + 137 | 54 | (7,12) (7,58) (7,103) (7,149) (14,47) (14,68) (14,93) (14,114) (21,54) (21,61) (21,100) (21,107) (35,47) (35,68) (35,93) (35,114) (42,9) (42,37) (42,124) (42,152) (56,40) (56,75) (56,86) (56,121) (63,5) (63,51) (63,110) (63,156) (77,9) (77,37) (77,124) (77,152) (84,26) (84,72) (84,89) (84,135) (91,23) (91,138) (105,33) (105,79) (105,82) (105,128) (112,47) (112,68) (112,93) (112,114) (119,26) (119,72) (119,89) (119,135) (140,16) (140,30) (140,131) (140,145) | 11 | y2 = x3 + 84x + 130 | 54 | (7,16) (7,30) (7,131) (7,145) (14,5) (14,51) (14,110) (14,156) (21,23) (21,138) (28,33) (28,79) (28,82) (28,128) (42,12) (42,58) (42,103) (42,149) (49,54) (49,61) (49,100) (49,107) (63,33) (63,79) (63,82) (63,128) (70,33) (70,79) (70,82) (70,128) (77,16) (77,30) (77,131) (77,145) (84,2) (84,44) (84,117) (84,159) (112,9) (112,37) (112,124) (112,152) (119,47) (119,68) (119,93) (119,114) (126,19) (126,65) (126,96) (126,142) (154,2) (154,44) (154,117) (154,159) |
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