�ySEOƒeƒLƒXƒg�z‰F“c—Yˆê�uŒÃ“T•¨—�Šw�v�y3c6c�zt>0�˃Æ(t)=cos-1[h2/r(t)+qm(2,1)/m(1,1)/�ã[qm(2,1)/m(1,1)]2+Kh2]ƒPƒvƒ‰�[‰^“®�Íf�¸F2,1;�ÍE�¸F3;�ÍZ�¸F4,1;�Íq�¸R;�ÍM�¸R(1);�Ím�¸R(2�~1);[�y1�zand�y2�z]�Ë�y3�z�y1�zm(1,1)M(1)=-qm(2,1)and
m(1,1)>0 and M(1)>0 and Z=0�y2�z�̓Ì�¸N01;�Íi�¸3;E(ƒÌ,i,1)=qƒÁ(i;ƒÌ(3),0)and
E(ƒÌ,i,2)=0�y3�ze2(f,E,m)�Ìe1(f(� ,� ,1),Z,M,m(� ,1))]“ñ‘Ì–â‘è�Íf�¸F2,2;�ÍZ�¸F4,1;�Ím�¸R(2�~2);�Ím'�¸R(1);�y1�z�Ë[[�Îf1,f2�¸F1;�y2�zand�y3�z]�Ìe2(f,0,m)]�y1�zm(1,1)>0
and m(1,2)>0 and m'(1)=m(1,1)+m(1,2)and Z=0�y2�zf(� ,� ,1)=1/m'(1)f1+m(1,2)/m'(1)f2
and f(� ,� ,2)=1/m'(1)f1-m(1,1)/m'(1)f2�y3�ze1(f1,Z,0,M)and e1(f2,Z,m',M)•½–Ê“dŽ¥”g�Íf�¸F3;�Ía�¸R(R);[�̓Ì�¸N01;f(ƒÌ,1,1)=f(ƒÌ,3,1)=f(ƒÌ,1,2)=f(ƒÌ,2,2)=0
and f(ƒÌ,2,1)=f(ƒÌ,3,2)=a(ƒÌ(1)-ƒÌ(4))]�Ëe3(f,Y,0)
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