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at Kost Cash = 1-2 ste ht ay? *Quadvant Ggste ern ft No Change Ure n~> Gin, Cas —> Cas, Lon tan] et change Une Lo Sta S cas tan > Cat , Ser —> Case c| clakiog honda 4 Yai Iooxe 57.29 = (0175) Degsee to saclian Multifily by x oO Rackian to cleguoe Muligly by fo 20, 10,= K,0,° 7-0 © Sexe Cus Sin, Cot Stan store —> sec} € ° Of 2 4N. Lecce (E)16 -Ca2© © Cas(x +0) = -sind ah ae , * Ging = +N }* tan (7 40)-ton® « Lan (2r-o) ~ tend rota Bo tN Piaotat Veul [D -\cginuet SCinwz Ct - Aas AT = ° D VE co,t oN VecatQcr annns O | va) ppcater - _ BH —'OK fan nd + cetent Lan fT ® cat ae (se, bee) oR bee x. 297 OIA, Cod Te TN ayy ah 8.9 . Teledu caer Carnect ¢ (-™ al why aa (-», -V] ofc) ©,) Sin, = Sin®, = Cas(K-6) Gas, + C20 /-0 £@ fon Oa = tonO, + Lon ° Bia(unan ~ 4 dts 2 Daun -1) ze =~| ——$_— feisn(a-p) = ten-tan B 14 tan A tanB _ = Sta(n- Sth © Vs cos (A18 8) Vatgo . Raion €Sin(a- -R)= Slad ca8 ~ ~cay Asin J - Cos A caaQ- Sink sin R Ye cas (Ap) = Coa cans 4 sink Sin Bh * tan CA48) = Lan A t-lon 8 \=ton A tan B ee (As §) = SinA ios B reset i *5ta(ito +0)- -Sted * Grlifo +) ae 6) Vrodud to Su Ogi A cas B= StalAss)ssta(A-B ] in(h 4B) Sie(A BY A-B ¢ dan (So +6) ~ tang *Sin?G-6) = - Case # 2cas A Sin > § J Lraf ooh canl Vela (be y le Sint, - Gin’ Be Sin(nee) Sin(a-G 3) SmGiardavil formull a e-Lan(Aig) = leh 4 tom \ -tan Aton B ) *tan(Bot 6) = “ate Stalako -O) = ~Sing Bis(gho-o)- 0 SinltstaD= dsin(tb). © SinC- GinD = asio(eaby Jon (260 - 0) = ants aa Cigexol: Sin PCH EBSD = 2 ces (£40) « Coa (2 * Ge8(36040) * C280 VP Gos C= CosDe “PR stecety)- ‘Sin eden (860 +0) = ston? _ 9 Gs (995-0) ~ -SteG 5 Jras & coz = Coa(h +8) 4 Con ( ponGie-0] = tb faat gin = Cag(h- 8) —Con(A4B)) an@jo +6) = Cao | ~ ; © Ges(220+0) > Sino ? Sure to Produd es(
® Ta igonomilry idonitty OR | “sing SINQA 4 SinaB + Sinac= ASinASiNR Siac 1-4 Gs A cos B oC Cag2A +m, QQ + Cmg2e = 2 atanh = a tS 1B ah 4 03(. = V4ten® A, cn ac) Cos A+ Cas R + (usc = LM SIOA + StoB Ste Sin A+ StaR + Sine =“ oe A “coi “aie CoaeA -* Cas A- Sin A © 1-d5in? A * Qcas7f\- | _tetan*A \ 4 tan? A ton A 1 -tan"A O PSinf(AtG te Peal Ad B40 - a-% a . SIVA & SiR + Sine = o 4 Q oak tog cake, Imh. Targoe febantitiecs ) = SIMA CoaBcas 4 SINB ca A Gaal 4 GENCS INA Cog B~ SoA SIA B SinG Gosh Cos Q(x, - cor ASinBSINe - Cas BSiod Sing ~ Case SinA sin B \dantttie PEen(Ai Bic) = Lan A +tan@ + tant -LanA ton tonc | t= on Lan® ~tan@tanc - ton Clan A, TQ AiBic-= Ns LarAtanR + lon C= ton A--Lon® « tance GAR u Saat ir 37100 Aten 8 + Lond fans tanh tan ¢ = | 2 2 2. (a2 = dost A \ACas@t borne - “Cutde de tt wm GSE ws \+ casa A is) Summedton @ sine [cosine Serre? \ (4 Cas2A = Cab2A eSin O41 sinQW 4 StndOt —~ 4 Gin ~ Sto A, ‘| Siar be) ou & = - Lan( ‘) ein A eatin 2) Teh. “LTigo - Lclonl ties of Lopiple angle SnBA —ISiad -45indA Cop§A = Ncos* A - Scan A tan BA = Bia A -tan A \ -3 tar? A P COSO $CasQO4 -_ +Casn@ -S Sin DY, Aas (2.406) Sin Of ; om { HF Trigonomerstc inqualtres | Range fast casas S In JABC = Carl £ CasB + Cos c S 3h, E-Varry? , Jarre? | lo P int < 2 Senta. O= Rann) r hea ue 8 — R- Q-Cigt) on Ew, - Hons i ce tank tana. Lang A= P. "Sbonta 2 L > tan? At ton QAton'c. >| * tonsA~tondA -tanA\ ® GRAPH al oe. aK ban + tanfeit+so) rtan (t-60) tan3ed sate +a és) 1 Cab lhe bo) ca 3% Sin Ass tA. Cra GotA) -Cosgo- ~ApL ow Al je (oo tA} - Sta(bo A) ~Lsing A tom (ho) tan (60 -A) = LangA cea A 
