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ŠÖŠwA ‚Q|‚R ‹ß‹E‘åA
‚PD’Óc 0(-2,-10,-9)3 ‹g“c
‚QD‘ºã 3(4,9,15)0 —L“c
‚RD“c’† 2(-7,10,7,-9,-9)3 Î–{
‚SD²“¡ 3(11,6,-5,-11,8)2 ²X–Ø
‚TD‘ºãE²“¡ 2(-9,6,9,-9,-8)3 —L“cE²X–Ø

œ€ŒˆŸ

ŠÖŠwA ‚R|‚O —§–½ŠÙA
‚PD‘ºã 3(12,6,-5,-3,7)2 “¡•À
‚QD“c’† 3(-5,6,10,7)1 ¬”¨
‚RD²“¡ 3(8,7,11)0 ‘å“à
‚SD’Óc @ ‘O“c
‚TD‘ºãE²“¡ @ “¡•ÀE¬”¨

œ€XŒˆŸ

ŠÖŠwA ‚R|‚O ‹ß‹E‘åB
‚PD‘ºã 3(7,6,-7,8)1 ì“‡
‚QD“c’† 3(-6,14,9,9)1 ‹îˆä
‚RD²“¡ 3(8,6,-312)1 ”¨’†
‚SD’Óc @ ‘O“c
‚TD‘ºãE²“¡ @ ‹îˆäE”¨’†

œ‚S‰ñí

ŠÖŠwA ‚R|‚P ‘åŒo‘åA
‚PD‘ºã 3(-4,4,18,-9,9)2 Žu‰œ
‚QD“c’† 2(-6,7,-9,6,-6)3 Îì
‚RD²“¡ 3(6,9,-7,7)1 ‹gˆä
‚SD’Óc 3(10,9,2)0 ‹e–{
‚TD‘ºãE²“¡ @ Žu‰œE‹gˆä

ŠÖŠwB ‚P|‚R —§–½ŠÙB
‚PD’†‘º 1(-12,-9,5,-11)3 “¡àV
‚QDŠâè 0(-8,-6,-5)3 ¼•½
‚RD‹´–{ 3(6,7,11)0 ’·à_
‚SD“c’† 0(-8,-5,-11)3 ˆäã
‚TDŠâèE‹´–{ @ ˆäãE“¡àV

ŠÖŠwC ‚O|‚R ‹ß‹E‘åA
‚PD‘ëàV 1(-4,-3,7,-7)3 —L“c
‚QDŽO–Ø 0(-11,-9,-9)3 ²X–Ø
‚RD¼ŽR 0(-6,-9,-6)3 ‹g“c
‚SDr–Ø @ Î–{
‚TD¼ŽRE‘ëàV @@ —L“cE²X–Ø

œ‚R‰ñí

ŠÖŠwA ‚R|‚P —´’J‘åB
‚PD‘ºã 3(6,7,-10,-5,10)2 —é–Ø
‚QD“c’† 3(8,6,-8,7)1 ’†¼
‚RD’Óc 3(5,-2,-7,7,-9)2 ’†ì
‚SD²“¡ 3(4,9,-10,5)1 Œ´Œû
‚TD‘ºãE²“¡ @ Œ´ŒûE—é–Ø

ŠÖŠwB ‚R|‚O ã“ì‘åB
‚PD‹´–{ 3(8,-7,2,8)1 ‹{–{
‚QDŠâè 3(8,-7,8,3)1 ŽR–{
‚RD’†‘º 3(-12,5,5,-6,8)2 ‰œ–ì
‚SD“c’† 0(-5,-4,-8)3 ¼Žº
‚TDŠâèE‹´–{ @ ¼ŽºE‹{–{

ŠÖŠwD ‚R|‚Q ã“ì‘åD
‚PD¼ŽR 1(6,-8,-5,-5)3 ¼‘º
‚QDŽO–Ø 3(9,7,-7,7)1 ’†–ì
‚RD‘ëàV 3(-6,9,9,-10,11)2 “nç³
‚SDr–Ø 0(-5,-5,-5)3 Žè’Ë
‚TD¼ŽRE‘ëàV @3(9,5,-10,-9,8)2 Žè’ˁE’†–ì

œ‚Q‰ñí

ŠÖŠwA ‚R|‚O ŠÖ¼‘åE
‚PD‘ºã 3(5,8,3)0 ãì˜H
‚QD“c’† 3(6,9,-4,8)1 “Œ“c
‚RD’Óc 3(4,6,3)0 é‰º
‚SD²“¡ @ ¼“c
‚TD‘ºãE²“¡ @ ãì˜HEé‰º

ŠÖŠwB ‚R|‚O ‹ž“s‘åC
‚PD“c’† 3(6,4,11)0 ˆäã
‚QDŠâè 3(8,6,-9,5)1 —›
‚RD’†‘º 3(6,6,6)0 ’†“‡
‚SD‹´–{ @ ’|˜
‚TDŠâèE‹´–{ @ —›E’†“‡

ŠÖŠwC ‚O|‚R ‘åŒo–@C
‚PD‘O“c 1(-3,-10,8,-10)3 ¬ì
‚QDŽº’J 1(-12,6,-7,-8)3 “c’†
‚RD‰„Œ´ 1(-7,-9,6,-8)3 –Ø‘º
‚SD‘–ì @ Îˆä
‚TDŽº’JE‘–ì @ –Ø‘ºEÎˆä

ŠÖŠwD@‘΁@˜Å‹³‘å@¦‘ŠŽè‚ÌŠüŒ ‚É‚æ‚菟‚¿B

ŠÖŠwE ‚O|‚R —§–½ŠÙA
‚PD•ì 1(-6,9,-6,-7)3 “¡•À
‚QD“¿“c 0(-6,-7,-3)3 ¬”¨
‚RDŸ•” 0(-1,-7,-7)3 ‘å“à
‚SD“cêr @ ‘O“c
‚TD•ìE‰ª–{ @ “¡•ÀE¬”¨

œ‚P‰ñí

ŠÖŠwE ‚R|‚O ‘åŒo–@E
‚PD•ì 3(-9,9,6,9)1 ‰Í–ì
‚QDŸ•” 3(7,8,-4,5)1 ‘Š’m
‚RD“¿“c 3(-9,9,-9,5,7)2 ˆÉ“¡
‚SD“cêr 3(10,-9,-12,6,ŠüŒ )1 A–{
‚TDA–{ @ bye

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