| Sr no. | class members | # points | points | 1 | y2 = x3 + 119x + 103 | 60 | (12,47) (12,72) (12,103) (12,128) (17,33) (17,58) (17,117) (17,142) (27,68) (27,82) (27,93) (27,107) (47,12) (47,37) (47,138) (47,163) (52,68) (52,82) (52,93) (52,107) (62,47) (62,72) (62,103) (62,128) (82,2) (82,23) (82,152) (82,173) (87,47) (87,72) (87,103) (87,128) (97,12) (97,37) (97,138) (97,163) (117,33) (117,58) (117,117) (117,142) (122,12) (122,37) (122,138) (122,163) (132,2) (132,23) (132,152) (132,173) (152,68) (152,82) (152,93) (152,107) (157,2) (157,23) (157,152) (157,173) (167,33) (167,58) (167,117) (167,142) | 2 | y2 = x3 + 84x + 152 | 60 | (3,9) (3,16) (3,159) (3,166) (13,54) (13,79) (13,96) (13,121) (33,19) (33,44) (33,131) (33,156) (38,54) (38,79) (38,96) (38,121) (48,26) (48,51) (48,124) (48,149) (68,61) (68,86) (68,89) (68,114) (73,26) (73,51) (73,124) (73,149) (83,19) (83,44) (83,131) (83,156) (103,9) (103,16) (103,159) (103,166) (108,19) (108,44) (108,131) (108,156) (118,61) (118,86) (118,89) (118,114) (138,54) (138,79) (138,96) (138,121) (143,61) (143,86) (143,89) (143,114) (153,9) (153,16) (153,159) (153,166) (173,26) (173,51) (173,124) (173,149) | 3 | y2 = x3 + 49x + 82 | 60 | (3,9) (3,16) (3,159) (3,166) (13,54) (13,79) (13,96) (13,121) (33,19) (33,44) (33,131) (33,156) (38,54) (38,79) (38,96) (38,121) (48,26) (48,51) (48,124) (48,149) (68,61) (68,86) (68,89) (68,114) (73,26) (73,51) (73,124) (73,149) (83,19) (83,44) (83,131) (83,156) (103,9) (103,16) (103,159) (103,166) (108,19) (108,44) (108,131) (108,156) (118,61) (118,86) (118,89) (118,114) (138,54) (138,79) (138,96) (138,121) (143,61) (143,86) (143,89) (143,114) (153,9) (153,16) (153,159) (153,166) (173,26) (173,51) (173,124) (173,149) | 4 | y2 = x3 + 49x + 68 | 60 | (12,47) (12,72) (12,103) (12,128) (17,33) (17,58) (17,117) (17,142) (27,68) (27,82) (27,93) (27,107) (47,12) (47,37) (47,138) (47,163) (52,68) (52,82) (52,93) (52,107) (62,47) (62,72) (62,103) (62,128) (82,2) (82,23) (82,152) (82,173) (87,47) (87,72) (87,103) (87,128) (97,12) (97,37) (97,138) (97,163) (117,33) (117,58) (117,117) (117,142) (122,12) (122,37) (122,138) (122,163) (132,2) (132,23) (132,152) (132,173) (152,68) (152,82) (152,93) (152,107) (157,2) (157,23) (157,152) (157,173) (167,33) (167,58) (167,117) (167,142) | 5 | y2 = x3 + 14x + 138 | 60 | (12,47) (12,72) (12,103) (12,128) (17,33) (17,58) (17,117) (17,142) (27,68) (27,82) (27,93) (27,107) (47,12) (47,37) (47,138) (47,163) (52,68) (52,82) (52,93) (52,107) (62,47) (62,72) (62,103) (62,128) (82,2) (82,23) (82,152) (82,173) (87,47) (87,72) (87,103) (87,128) (97,12) (97,37) (97,138) (97,163) (117,33) (117,58) (117,117) (117,142) (122,12) (122,37) (122,138) (122,163) (132,2) (132,23) (132,152) (132,173) (152,68) (152,82) (152,93) (152,107) (157,2) (157,23) (157,152) (157,173) (167,33) (167,58) (167,117) (167,142) | 6 | y2 = x3 + 14x + 12 | 60 | (3,9) (3,16) (3,159) (3,166) (13,54) (13,79) (13,96) (13,121) (33,19) (33,44) (33,131) (33,156) (38,54) (38,79) (38,96) (38,121) (48,26) (48,51) (48,124) (48,149) (68,61) (68,86) (68,89) (68,114) (73,26) (73,51) (73,124) (73,149) (83,19) (83,44) (83,131) (83,156) (103,9) (103,16) (103,159) (103,166) (108,19) (108,44) (108,131) (108,156) (118,61) (118,86) (118,89) (118,114) (138,54) (138,79) (138,96) (138,121) (143,61) (143,86) (143,89) (143,114) (153,9) (153,16) (153,159) (153,166) (173,26) (173,51) (173,124) (173,149) | 7 | y2 = x3 + 154x + 33 | 60 | (12,47) (12,72) (12,103) (12,128) (17,33) (17,58) (17,117) (17,142) (27,68) (27,82) (27,93) (27,107) (47,12) (47,37) (47,138) (47,163) (52,68) (52,82) (52,93) (52,107) (62,47) (62,72) (62,103) (62,128) (82,2) (82,23) (82,152) (82,173) (87,47) (87,72) (87,103) (87,128) (97,12) (97,37) (97,138) (97,163) (117,33) (117,58) (117,117) (117,142) (122,12) (122,37) (122,138) (122,163) (132,2) (132,23) (132,152) (132,173) (152,68) (152,82) (152,93) (152,107) (157,2) (157,23) (157,152) (157,173) (167,33) (167,58) (167,117) (167,142) | 8 | y2 = x3 + 84x + 173 | 60 | (12,47) (12,72) (12,103) (12,128) (17,33) (17,58) (17,117) (17,142) (27,68) (27,82) (27,93) (27,107) (47,12) (47,37) (47,138) (47,163) (52,68) (52,82) (52,93) (52,107) (62,47) (62,72) (62,103) (62,128) (82,2) (82,23) (82,152) (82,173) (87,47) (87,72) (87,103) (87,128) (97,12) (97,37) (97,138) (97,163) (117,33) (117,58) (117,117) (117,142) (122,12) (122,37) (122,138) (122,163) (132,2) (132,23) (132,152) (132,173) (152,68) (152,82) (152,93) (152,107) (157,2) (157,23) (157,152) (157,173) (167,33) (167,58) (167,117) (167,142) | 9 | y2 = x3 + 154x + 117 | 60 | (3,9) (3,16) (3,159) (3,166) (13,54) (13,79) (13,96) (13,121) (33,19) (33,44) (33,131) (33,156) (38,54) (38,79) (38,96) (38,121) (48,26) (48,51) (48,124) (48,149) (68,61) (68,86) (68,89) (68,114) (73,26) (73,51) (73,124) (73,149) (83,19) (83,44) (83,131) (83,156) (103,9) (103,16) (103,159) (103,166) (108,19) (108,44) (108,131) (108,156) (118,61) (118,86) (118,89) (118,114) (138,54) (138,79) (138,96) (138,121) (143,61) (143,86) (143,89) (143,114) (153,9) (153,16) (153,159) (153,166) (173,26) (173,51) (173,124) (173,149) | 10 | y2 = x3 + 119x + 47 | 60 | (3,9) (3,16) (3,159) (3,166) (13,54) (13,79) (13,96) (13,121) (33,19) (33,44) (33,131) (33,156) (38,54) (38,79) (38,96) (38,121) (48,26) (48,51) (48,124) (48,149) (68,61) (68,86) (68,89) (68,114) (73,26) (73,51) (73,124) (73,149) (83,19) (83,44) (83,131) (83,156) (103,9) (103,16) (103,159) (103,166) (108,19) (108,44) (108,131) (108,156) (118,61) (118,86) (118,89) (118,114) (138,54) (138,79) (138,96) (138,121) (143,61) (143,86) (143,89) (143,114) (153,9) (153,16) (153,159) (153,166) (173,26) (173,51) (173,124) (173,149) |
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