Plane And Spherical Trigonometry

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From Art. 119, we have cos a = cos b cos c + sin b sin c cos a.
Therefore cos « = cos n ,~ cos h cos c . (1) sin b sin c But 2 sin 2 1« = 1- cos a _ sin b sin c - - cos a -f- cos b cos c sin b sin c _ cos a — cos (b — c) sin b sin c Applying formula (4) of Art. 73, we have _ sin j- (a + b — c) sin | (a — 5 + c) sin 2 I a = ?rT " — w olxl * sin 6 sin c Letting 2 .9 = a + 6 + c, we have sin 1 q -^f S in ( J - 6 ^ Sln ( S ~ C ) • (2) sin 6 sin c 125 126 TRIGONOMETRY Similarly uniting (1) with 2 co
...s 2 }« = 1+ cos a, sin b sin c -f cos a — cos b cos c we have 2 cos 2 4- « sin b sin c cos (6 + c) — cos a sin 6 sin c 2 sin i. (q + 6 -f c) sin -j- (— a +& +c) sin b sin c Therefore cos | a = ^^J^ZZ*! . ( 3 ) * sin 6 sin c Uniting (2) and (3), tan 4 a=-\/ sin r * ~ 6) sin (j? ~ C) = tan r (4) * sin 5 sin (s — a) sin (5 — a) Similarly tan|p = ^| sin '^^ ($ ~ ^ = _ i _ ta ° / - 1 , sin 5 sin (s — b) sin {s — by (s — a) sin (s — b) _ tan r sin 5 (sin s — c) sin (5 — c) and tan I , = /sin (s -Q sin (s - 6) = tan r * sin 5 (sin 5 — c) sin (5 — ^ where tan r = / sin (8 - q) sin (.9 - b) sm> - c) .

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