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A Ny a stant Weetoss ereatey AW Noa { bet Date y___yo h4 S38 Addiiion of yeckore - / aw / A® ; : : Be : * > “Two vectors cam _he added Jogelher Only Hf they as Que Co Planes: — 2 2 ee vis NY) Mveire 2 ky I os | Keauitent -of ae $ @ N _ al wa c cz / | uf Aaa / TBS Aa eel J E @ jot of iE Le be ha » A Vp Bee} 4 fn_A MnP, Sin 6 = mM 4 cos 6 = 2M Bo | PN IN™ = ® inal | cas Os PM te 7 I Lom = Beoso T i! ° = NM ___|_ Sin 8 Ne See | ites 4 st \# Q . > Date ___ /___ iA a oe -» | — cee ee os a7 ee ar ioe + COA 8 tos 8) ar 2. 2 a, ry p____R' = Biginte 4 24 2 cof 8 + A OB _cos 8 oe i= _8f ste oO + Senge 4+ Pu ae ense it G+ coso)i+p* 3° Q2AB cose a Res 4 ka 508 ene 8 ae | Ze =} KR = L a+ sy onpense | I : j El ! | © *) in A onm , | Stn of _= NM Sing = Bono / | on a | _ Sin ¢ = ®& Sind | x | Similarly I —— Sin® = A Sin 8 f jon = __IN™ om EE aan a= Batre || | A+ COS 8 ae Similarly , a | Te | Hon ® = 8 Sin 8 « _— B+ A cos6 5 oS Page No: [=.= |_ > o> We Vers ey spBcoseo | | =\/ 10% 420% + ZK1OK20% 4 a = \J 100 4 Ud + 200. = Vo 400 Tefce (D 2- we A es Ae tl adh lala Ni OF We are Av 2XKKH COS GO" 2 : -V ax + Be ¢'t =, Page No.[ J Pi pate AN a og i V7 ee \f Q Poa + ye Def = AL oleutetgt ace aay AF ees Vi 3x2 SE ee ees “Trick 9: ng 2 8 | — | | Gea ~ | __ Re de | —— | quatn trick Kem cos (O\ "2 O= 66 a7 Qx COS GO ms > Axx SA = x JS 7 Ka9 val —_—>—- po co TK = KU, [5 2 KA. Seg es Qe page no. [od Dates yy Ab @ sup [ van fa ee Leet R = 90 52) I Bad elween Keaul\tant $ ®. ~? Jan $ > § shies La B+A cosp ee = __20 Singo | 40+ 90 cs 60 dey: ! a be | UWO+Q0X_} ae Se Se [ee i 2 ee L | Bluene NW wwulad alm Day k; [ps ton (a5 Sg f | Jan ( nT | eclor B eee ~ Pal a aa % fi sin 8 { | 9 Acoso mM Te | te A_OMe , Tn A pm? et Sin 6 =_2™ cOs® = _O™ “ee | oP OR: tole | Sins 2M cos s OM | a, Ta j fSine = em |_ \Acoge = om. [tg tof aioe | ss | 7 £ sin 60 \ a ee a fea LOK|-132 eos 60" = Dax. = \0N = 19.32 check, rose =F ie) 2; ‘2. a £ = VE tot + 10.8) + 2x 10x10 cos a0 ~\) inn +1003 5 ~ \/ ann SON Dates /_/_VA fy aenics —t “AD aaa i a fe 10 O53) +t OX 1b%X 10.3 _cosao" L- | | bo L _ _g = Vie 0s)? wt | ( (a f pees : L | ey ° 2 L 4 | * Migqnitude of vector. awen Sa She form _— | of i,j. ' _— | _ L —_ | Fos ots 10s f ; —_ | ; ik | g = Vi ik + Goss) : L = : ee | f= 20\_ | aa ~ | Bq 77 BR 2 st 4 a? = ae ist eae Ne | AAV 24R | >Vur+tg ~ | m= vi 8 ie a we = “A iM a | 4 aa g = af + ou “ Pr | BeVeaw =Vate = V2 = 5 hes a x x (ee a: aVeagey 2 =sVurvaty 2 Vig ane = JA k| Ps stegt se uf >VeeCarake 2 Vutqqig = Vaq Combonent 6f vector fn - 3) n | | aw lat navi Ventas to of | ‘NI fl cos x A cos B QO cos ¥ y