The book Plane And Spherical Trigonometry was written by author Bauer, George N. (George Neander), B. 1872 Here you can read free online of Plane And Spherical Trigonometry book, rate and share your impressions in comments. If you don't know what to write, just answer the question: Why is Plane And Spherical Trigonometry a good or bad book?
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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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