Leibnite'y ad 5 n : ey), Ot ath By, C,%, + Wyo ee Vz, + Yn~s Sy Vet iM + Uy pap eae AS eee } Cy v1 ar te d= ara (oy x) + bain (loge) « Bhos Hat hae + (Qt ey nD ee Sol”: y = Beos(loye) + basin (oq) fd Min Cege)ah rbers Cope i > my = B baos (loyx) - asin ('oqx) : Sy + qeede ~ bsin (loqx) 4 e aicos (logx) DA ea YO Neary o Applying Libnita’s Fbsorem We + day emt Mente : 446") dan +H De + 4, no) a ale + eH atti Ie 4 + Inny 2) tear at+ td + Qnvtay + (On! tnaneiyy 7 a Fe) Mon, + CD 141) 4 420 ty gol”! [Prod] = log om Ji ) . Show pall (14 eth (nt iy tyro Given “Faby 4 tow. (et 1). Le x te i. “ya [aa eer ii ) a a =y la Sapiaa | »( Veer Os rT oy freee 7! y yd (ie? Gl anh => oe 8, aye HOd yy, ee“tehieg Linites Vibe Lag + LO Sel + Big + O%J0) 4 Snot fr”) 4, nv a DM Ana py) 2 + lx Pea => Yaw + dy + an =0 Jnei In a eyes bay sel Ye Amar » FA moe er any =0 5 + n =U yY ( 1+!) Sot tent) Sn! oF [showad J = sin (maint) + Sime thet (iat) ge een a + (m= om), Ye sin (omsin 'x)’ > Y= cos (msin'') « murs > y, ee x me0$(msin'%) ! fi \ : »> yaa & yfine =n «sin (nsin i) ie aed> aul 14-2) Eon = > GCS 4, +m de) App ying 2 dibmite’s onan (x) y+ Caney 4 (iy 20 | Im Sy +f 20 => U-*) Sma — (en t Nay =((an an +"), =D > Or + (emar)ay + (ntom')4 (sho wed} 1 OF yet? Lowthat U- 2 a ae is msin "x Soln; J =Q => msin |X wh % d; = 2 - Oy po 1 SLE 2B > sae (6) + YM = 4) pomsin ef Aas ate Faw“Subject Day yee) my > 4) (IX?) Ay, ~ ty eb Aplying Libnile’s soem, engine UD) pgg EOD Sort ey, — met mn my ,° => (ES). =-(2» “Uy ~ (nem n | mS =U 9 (hy). Fy Otay 5, ye (ints) ZI show thal Ce) 4 gg Ces 4 ? 4 fie i Lin > die dd I => 1 + y -2) p-2=0BD Applying Lrbwitats Taste i = eee een FOOD YL mem ye 1. By ’ DUM, Ome og = ( Lie +n)s Int | mn? => (Ga) Snar 7 (remy, -oty oS n [ee] 6B ysdavtx . Show shat (44, +204 4, +nbeit)y + ' oor ya a Fey Sn ee Sy g(p etter > yj ln + y, (4) ag ? HY nal i 2m, 7 OF) Yere + x mins) sy -0 => (it QD) Year * mV) * (daant iy Cys. K fe + (ts oy 4 ony me) Comoved |Any kabexyar Wat@ Gate) a, ui de yee ae ; (% i anally —— Ee peta: ww diyspue SILI NS = or ths 0 OF (pe vl Tl a= A wy) 4 De (ioe) : G2 aes a : i wy poll Sal gypey Sone, ©t + 15, $ B+ 4mq tO a Ayetiying: Limite Hheorueam Oe ns bem oe! 20 te ae DANG, OMIM TSE”‘Subject Date r ae Tine | > i—_ uccersive .Disf (wn ‘ * Suceersive DIT th doncivative) ‘ @ 4=tagad® OY = OM ® y= log (ax+b) a YF eo a On+ @ y= $m (@x-4b) de then (ax+b 4 *I a @® y = Cos (0x4b) 2 4 = eos (Oxab 4 7) By = Xen, a J L™ sin(bx+e) Wa aS) Fin oes ate) a 8 A OX > & cos (bere) em, In 72" (OEY) 005 (onte 4 rn dont a 3) u ™m oh ? N 4 ie y @x+3) A, 43 Garay (axvss)” e myo ,m>n 5 mmSDd 7 Mon £0 " ne mio ymen nem Gye mle pment JON LOS nto: (exe)A. Find dhe ath” derrmivative. af ot Sol”. Lof + ON Tare I Pae(are- Qe” t ORO - ta CHyeoo ¢ I “I \ 82 ee sey FS Jara Rarvo le wal ¢ yee ye Utd 1 t Leute np (8 “ans =m AW", a A sof" TE Gey”?! 2 find te vt donreivettivg of Bin be, 008 Yx Sol™. Lot 4s cinks cos 4x = [asin Gx ODS tx} [ sino + sinte | wit oat sin (10% + Pe) + 250 (2 v 5 a\- ‘ \ \ oe > cy‘supyect = hit Stn y eos n fds | i aw q Qsinxcosn) COS ie (in a & 4 2) QOSK 4 st SIM Qy .COS*® 4 ae Gsint20s) QOS oe (1-e0s4%) Cos = + Cosh = cos te | ye Le OF Ene oss)4, Bind the mt enrivativa. of y= sine Sole Y= Sin Ty s (in *x) . t Lu = Le (2sint) + en\t ace -C~OH ~ 7 Rg (1 = Leos te tae pak q a oe eo 10 Ea = q 2 ; aL aol cos Oa eae tig SF ) ee - Leosta + tee ™ ny LY caret aE) eee Fem a L 2” eos (tas (am) ane = gy. find Fhe nth donirtivat va of yea cost sin Lx Sol Hye a Meosd sin ae zt 2°%e osn( 2. vintan) = + es cosx.(1- 0054.) ot pcos ~ 200320084 x ; = s 1 ek * Cae Eager)‘Subject © cty p2% ; =yke * (oe 2 A a ee Ke Cee — 1 obbx % = Cos 2 9 = he 0X PES Gut = e?% eotgx _ A | erry CI3%K de ye = ae (Saar) x0% (a daod A») 3 ok a + OR 5 Mes Cie ‘Boas . s 4 ery car OA om BF ca ny ie L EArWOE wen Cer ek) The COE EA we conta _ DM/o: aa a Lig V2 yeas C3% ae der LA A CB