| Sr no. | class members | # points | points | 1 | y2 = x3 + 105x + 111 | 60 | (15,70) (15,91) (18,63) (18,98) (30,42) (30,119) (36,42) (36,119) (37,70) (37,91) (44,56) (44,105) (51,28) (51,133) (53,42) (53,119) (60,70) (60,91) (64,63) (64,98) (65,77) (65,84) (67,56) (67,105) (72,42) (72,119) (74,28) (74,133) (86,70) (86,91) (88,77) (88,84) (95,42) (95,119) (99,42) (99,119) (106,70) (106,91) (107,70) (107,91) (109,70) (109,91) (113,56) (113,105) (120,28) (120,133) (128,42) (128,119) (130,70) (130,91) (134,77) (134,84) (141,42) (141,119) (151,42) (151,119) (155,70) (155,91) (156,63) (156,98) | 2 | y2 = x3 + 77x + 125 | 60 | (9,35) (9,126) (11,7) (11,154) (15,49) (15,112) (16,28) (16,133) (18,35) (18,126) (22,70) (22,91) (30,77) (30,84) (32,35) (32,126) (39,28) (39,133) (44,49) (44,112) (53,77) (53,84) (57,7) (57,154) (64,35) (64,126) (65,35) (65,126) (67,49) (67,112) (78,35) (78,126) (79,49) (79,112) (85,28) (85,133) (88,35) (88,126) (99,77) (99,84) (102,49) (102,112) (107,49) (107,112) (113,49) (113,112) (114,70) (114,91) (130,49) (130,112) (134,35) (134,126) (137,70) (137,91) (148,49) (148,112) (149,7) (149,154) (156,35) (156,126) | 3 | y2 = x3 + 49x + 132 | 60 | (2,56) (2,105) (4,70) (4,91) (8,70) (8,91) (11,70) (11,91) (22,63) (22,98) (25,56) (25,105) (30,63) (30,98) (43,21) (43,140) (44,7) (44,154) (50,70) (50,91) (53,63) (53,98) (57,70) (57,91) (67,7) (67,154) (71,56) (71,105) (79,14) (79,147) (86,63) (86,98) (99,63) (99,98) (100,70) (100,91) (102,14) (102,147) (109,63) (109,98) (113,7) (113,154) (114,63) (114,98) (123,70) (123,91) (135,21) (135,140) (137,63) (137,98) (142,70) (142,91) (148,14) (148,147) (149,70) (149,91) (155,63) (155,98) (158,21) (158,140) | 4 | y2 = x3 + 35x + 90 | 60 | (4,77) (4,84) (8,56) (8,105) (11,14) (11,147) (16,56) (16,105) (22,56) (22,105) (37,14) (37,147) (39,56) (39,105) (43,21) (43,140) (44,14) (44,147) (50,77) (50,84) (57,14) (57,147) (60,14) (60,147) (65,70) (65,91) (67,14) (67,147) (85,56) (85,105) (86,49) (86,112) (88,70) (88,91) (100,56) (100,105) (106,14) (106,147) (109,49) (109,112) (113,14) (113,147) (114,56) (114,105) (123,56) (123,105) (134,70) (134,91) (135,21) (135,140) (137,56) (137,105) (142,77) (142,84) (149,14) (149,147) (155,49) (155,112) (158,21) (158,140) | 5 | y2 = x3 + 147x + 34 | 60 | (9,42) (9,119) (15,28) (15,133) (18,28) (18,133) (22,70) (22,91) (30,7) (30,154) (32,42) (32,119) (36,28) (36,133) (37,35) (37,126) (43,7) (43,154) (44,56) (44,105) (53,7) (53,154) (60,35) (60,126) (64,28) (64,133) (65,7) (65,154) (67,56) (67,105) (78,42) (78,119) (88,7) (88,154) (99,7) (99,154) (106,35) (106,126) (107,28) (107,133) (113,56) (113,105) (114,70) (114,91) (128,28) (128,133) (130,28) (130,133) (134,7) (134,154) (135,7) (135,154) (137,70) (137,91) (151,28) (151,133) (156,28) (156,133) (158,7) (158,154) | 6 | y2 = x3 + 154x + 153 | 60 | (1,49) (1,112) (2,49) (2,112) (11,21) (11,140) (25,49) (25,112) (37,42) (37,119) (43,49) (43,112) (51,63) (51,98) (57,21) (57,140) (58,7) (58,154) (60,42) (60,119) (65,28) (65,133) (71,49) (71,112) (74,63) (74,98) (79,28) (79,133) (81,7) (81,154) (86,28) (86,133) (88,28) (88,133) (93,49) (93,112) (102,28) (102,133) (106,42) (106,119) (109,28) (109,133) (116,49) (116,112) (120,63) (120,98) (127,7) (127,154) (134,28) (134,133) (135,49) (135,112) (148,28) (148,133) (149,21) (149,140) (155,28) (155,133) (158,49) (158,112) | 7 | y2 = x3 + 133x + 97 | 60 | (1,70) (1,91) (2,7) (2,154) (4,7) (4,154) (11,42) (11,119) (15,42) (15,119) (22,49) (22,112) (25,7) (25,154) (43,42) (43,119) (50,7) (50,154) (51,63) (51,98) (57,42) (57,119) (71,7) (71,154) (74,63) (74,98) (79,14) (79,147) (86,7) (86,154) (93,70) (93,91) (102,14) (102,147) (107,42) (107,119) (109,7) (109,154) (114,49) (114,112) (116,70) (116,91) (120,63) (120,98) (130,42) (130,119) (135,42) (135,119) (137,49) (137,112) (142,7) (142,154) (148,14) (148,147) (149,42) (149,119) (155,7) (155,154) (158,42) (158,119) | 8 | y2 = x3 + 98x + 83 | 60 | (11,56) (11,105) (15,35) (15,126) (29,63) (29,98) (30,56) (30,105) (36,14) (36,147) (37,63) (37,98) (51,56) (51,105) (53,56) (53,105) (57,56) (57,105) (60,63) (60,98) (65,77) (65,84) (72,63) (72,98) (74,56) (74,105) (79,42) (79,119) (88,77) (88,84) (95,63) (95,98) (99,56) (99,105) (102,42) (102,119) (106,63) (106,98) (107,35) (107,126) (120,56) (120,105) (121,63) (121,98) (128,14) (128,147) (130,35) (130,126) (134,77) (134,84) (141,63) (141,98) (144,63) (144,98) (148,42) (148,119) (149,56) (149,105) (151,14) (151,147) | 9 | y2 = x3 + 140x + 76 | 60 | (8,35) (8,126) (9,77) (9,84) (11,7) (11,154) (15,56) (15,105) (16,77) (16,84) (22,21) (22,140) (32,77) (32,84) (39,77) (39,84) (44,77) (44,84) (51,21) (51,140) (57,7) (57,154) (65,21) (65,140) (67,77) (67,84) (74,21) (74,140) (78,77) (78,84) (85,77) (85,84) (86,49) (86,112) (88,21) (88,140) (100,35) (100,126) (107,56) (107,105) (109,49) (109,112) (113,77) (113,84) (114,21) (114,140) (120,21) (120,140) (123,35) (123,126) (130,56) (130,105) (134,21) (134,140) (137,21) (137,140) (149,7) (149,154) (155,49) (155,112) | 10 | y2 = x3 + 70x + 20 | 60 | (15,35) (15,126) (22,77) (22,84) (29,14) (29,147) (30,28) (30,133) (37,77) (37,84) (43,63) (43,98) (51,14) (51,147) (53,28) (53,133) (58,14) (58,147) (60,77) (60,84) (72,21) (72,140) (74,14) (74,147) (79,77) (79,84) (81,14) (81,147) (95,21) (95,140) (99,28) (99,133) (102,77) (102,84) (106,77) (106,84) (107,35) (107,126) (114,77) (114,84) (120,14) (120,147) (121,14) (121,147) (127,14) (127,147) (130,35) (130,126) (135,63) (135,98) (137,77) (137,84) (141,21) (141,140) (144,14) (144,147) (148,77) (148,84) (158,63) (158,98) | 11 | y2 = x3 + 119x + 160 | 60 | (1,21) (1,140) (29,49) (29,112) (30,28) (30,133) (37,42) (37,119) (43,35) (43,126) (44,35) (44,126) (51,35) (51,126) (53,28) (53,133) (58,21) (58,140) (60,42) (60,119) (67,35) (67,126) (74,35) (74,126) (79,21) (79,140) (81,21) (81,140) (86,14) (86,147) (93,21) (93,140) (99,28) (99,133) (102,21) (102,140) (106,42) (106,119) (109,14) (109,147) (113,35) (113,126) (116,21) (116,140) (120,35) (120,126) (121,49) (121,112) (127,21) (127,140) (135,35) (135,126) (144,49) (144,112) (148,21) (148,140) (155,14) (155,147) (158,35) (158,126) |
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