Water Molecule Unit Powerpoint Part I/III for Educators - Download Powerpoint at www. science...

8/8/2019 Water Molecule Unit Powerpoint Part I/III for Educators - Download Powerpoint at www. science powerpoint .com

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† PMH _IDHM: Xkmsm epm ngxms xkex epm mptdavgpxenx enh skg}ih `m pmogphmh dn tg}p

sodmnom jg}pnei.† @IEOL _IDHM: Vet exxmnxdgn) cgiigr

hdpmoxdgns) ogavimxm vpgjmoxs es hmsopd`mh

enh ensrmp pmu}dpmh u}msxdgns nmexit.

Ogvtpdbkx ¤ 0656 Pten V. A}pvkt

† Lmmv en mtm g}x cgp ’Xkm!Gri‑ enh pedsmtg}p kenh es sggn es tg} smm kda.

‟ Km rdii `m kdhdnb sgamrkmpm dn xkm sidhmskgr

’Kggx) Kggx‑ ’Bggh I}ol%‑

Xkm Rexmp Agimo}im Xkm Rexmp Agimo}im

]ndx]ndx

† Eoxddxt% _RDPIT ADIL

† Hper xkm vdox}pm `migr. ]sm e Vmxpd!Hdsk xgessdsx tg}. Ie`mi es ’@mcgpm‑.

† Eoxddxt% _rdpit Adil) E c}n sxepxdnb gcc eoxddxt.

‟ Cdii xkm hmvpmssdgn gc xkm viexm rdxk rkgimadil.

‟ Ehh gnm hpgv gc hdccmpmnx cggh ogigpdnbs ex 50)?) 3) 4 G—oigol gc xkm viexm.

† _rdpit Adil Ognxdn}mh.

‟ Hper xkm viexm.

‟ Xelm e xggxkvdol enh hdv dx dnxg hmxmpbmnx.

‟ Xg}ok hmxmpbmnx +Hern$ gn xggxkvdol dnxg xkmadhhim gc xkm adil.

‟ Pmogph tg}p cdnhdnbs rdxk e hmxedimh hperdnb.

Xkds vpgh}ox `mignbs xg Pten V. A}pvktrrr.sodmnomvgrmpvgdnx.oga Ogvtpdbkx

† Hper e ’Ecxmp‑ _lmxok gc xkm _RDPIT

ADIL . ]sm e Vmxpd!hdsk xg essdsx tg}.

† Hper e ’Ecxmp‑ _lmxok gc xkm _RDPIT

ADIL . ]sm e Vmxpd!hdsk xg essdsx tg}.

† U}msxdgns% _rdpit Adil.

‟ Rkex kevvmnmh xg xkm adil7 Rkt7

† Kgr _rdpit Adil Rgpls ‟ Rkmn tg} dnxpgh}om hmxmpbmnx xg xkm adil) smmpei

xkdnbs kevvmn ex gnom.

† Xkm hmxmpbmnx `pmels xkm s}pceom xmnsdgn+sldn gn xkm xgv gc xkm rexmp$

† Cggh ogigpdnb ds ngr cpmm xg cigr xkpg}bk

xkm adil.† Hmxmpbmnx pmeoxs rdxk adil‣Opmexms agxdgn

† Hmxmpbmnx `pmels }v cex dn adil v}skms

ogigp epg}nh.† Ognxdn}ms cgp erkdim enh xkmn sxgvs.

† Xkm hmxmpbmnx `pmels xkm s}pceom xmnsdgn+sldn gn xkm xgv gc xkm rexmp$.

† Cggh ogigpdnb ds ngr cpmm xg cigr xkpg}bk xkm

adil.† Hmxmpbmnx pmeoxs rdxk adil‣Opmexms agxdgn.

† Hmxmpbmnx `pmels }v cex dn adil v}skms ogigp

epg}nh.† Ognxdn}ms cgp erkdim enh xkmn sxgvs.

† Hmxmpbmnx `pmels }v cex dn adil ' v}skms

Epme gc Cgo}s: Rkmpm ds g}p rexmp7Epme gc Cgo}s: Rkmpm ds g}p rexmp7

† Mepxk ds lngrn es xkm ì}m vienmx es dx kese ì}m bigr cpga sveom. Xkds ì}m ds cpga

eii gc xkm rexmp gn g}p vienmx.

† Rkt skg}ih rm sx}ht rexmp7 ‟ @}iimx Idsx.

‟ ?!= _mnxmnom adnda}a vepebpevk

† Eoxddxt% Rexmp ]sebm.

‟ Opmexm e idsx gc eii xkm rets k}aens }sm

rexmp.

† Vimesm neppgr hgrn xkm oiess idsx xg 3Oexmbgpdms +Rgpl dn Xe`im Bpg}vs$

Xkm sd{ rets k}aens }sm rexmp Xkm sd{ rets k}aens }sm rexmp!!

_}pdei ' Kmeixk_}pdei ' Kmeixk

Kg}smkgih.Kg}smkgih.

Pmopmexdgnei.Pmopmexdgnei.

Dnh}sxpdei.Dnh}sxpdei.

Xpensvgpxexdgn. Xpensvgpxexdgn.

Ebpdo}ix}pei.Ebpdo}ix}pei.

† Rkex - gc xkm mepxk ds ogmpmh rdxkrexmp7

Dom Oevs epm

Oig}hsepm Rexmp

Oigsm xg 25- gc xkm mepxk dsogmpmh rdxk rexmp

Dom Oevs epm

Oig}hsepm Rexmp

† Rkex - gc xkm mepxk ds ogmpmh rdxkrexmp7 25-

Hmagnsxpexdgn

!Rkmpm—s xkm rexmp7

! Xmeokmp cdiis = beiign `}olmx rkdok pmvpmsmnxseii gc xkm rexmp gn mepxk.

† Xkm `}olmx pmvpmsmnxs

† Xkm `}olmx pmvpmsmnxs ‟ Gomens ‟ _eix Ielms

‟ Pdmps ‟ Dom Oevs ' Bieodmps ‟ Exagsvkmpm ‟ Bpg}nhrexmp ‟ Cpmskrexmp Ielms

‟ Vgxeìm Rexmp +]smeìm rexmp eedieìm cgp k}aensecxmp vgii}xdgn enh ognxeadnexdgn$

D O ' Bi d 5 =

† Dom Oevs ' Bieodmps 5.= o}vs

† Bpg}nhrexmp.= o}vs

† Cpmskrexmp Ielms .0= xe`im svggns† _eix Ielms .5= xe`im svggns

† Exagsvkmpm ? hpgvs

† Pdmps .= hpgvs† ]sme`im rexmp eedie`im cgp k}aens

ecxmp vgii}xdgn enh ognxeadnexdgn 1.665hpgv

Gomens +eii rexmp imcx dn `}olmx$

D O ' Bi d 5 =

Dom Oevs ' Bieodmps 5 = o vs

Dom Oevs ' Bieodmps 5 = o}vs

Dom Oevs ' Bieodmps 5 = o vs

† Bpg}nhrexmp .= o}vs

ecxmp vgii}xdgn enh ognxeadnexdgn 1.665 hpgv

† Dom Oevs ' Bieodmps 5 = o}vs

† Bpg}nhrexmp .= o}vs

ecxmp vgii}xdgn enh ognxeadnexdgn 1.665 hpgv

O k h d l ix x x dx

† Oen k}aens hpdnl seixrexmp) gp v}x dx gnopgvs7

† Ensrmp% K}aens oenngx hpdnl seixrexmp

† Ensrmp% K}aens oenngx hpdnl seixrexmp enh s}pdm. _eixrexmp hmkthpexms tg}

cesxmp xken ng rexmp ex eii. Dx eisg ldiisvienxs enh ognxeadnexms xkm sgdi.

Ognxeadnexm: Xg vgii}xm gp aelm}nv}pm.

Rkd k c xk i x d xkd x h d

† Rkdok gc xkm vienxs dn xkds sx}ht res bdmnxkm agsx seixrexmp7

E Xk i x xk c d kx Xk

† Ensrmp: Xkm vienx gn xkm cep pdbkx. Xkmvienx gn xkm cep imcx res xkm ognxpgi.

E Xk i x xk c d kx Xk

† Ensrmp: Xkm vienx gn xkm cep pdbkx. Xkmvienx gn xkm cep imcx res xkm ognxpgi.

Ognxpgi: E bpg}v dn en m{vmpdamnxxkex ds }smh xg ogavepm.

Mepxk—s Rexmp _}vvitMepxk—s Rexmp _}vvit!!

† Gomens 42 ?- ! _eix +Oenngx hpdnl gp

Gomens 42.?- ! _eix +Oenngx hpdnl gp }sm cgp Ebpdo}ix}pm$

Ebpdo}ix}pm:

Ebpdo}ix}pm: Vpgh}oxdgn gc cgghenh bgghs cpga cepadnb.

D O 0 54- +I l h$D O 0 54- +I l h$

Dom Oevs 0.54- +Igolmh$Dom Oevs 0.54- +Igolmh$

B h x 6 =- +A x d x H $Bpg}nh exmp 6 =- +Agsx ds xgg Hmmv$

Bpg}nhrexmp 6.=- +Agsx ds xgg Hmmv$Bpg}nhrexmp 6.=- +Agsx ds xgg Hmmv$

_gdi Agdsx}pm 6 66=- +Oen—x G`xedn$_gdi Agdsx}pm 6 66=- +Oen—x G`xedn$

_gdi Agdsx}pm¦6.66=- +Oen x G`xedn$_gdi Agdsx}pm¦6.66=- +Oen x G`xedn$

D i h I l 6 65;- +E di `i $D i h I l 6 65;- +E di `i $

Dnienh Ielms¦6.65;- +Eedie`im$ :Dnienh Ielms¦6.65;- +Eedie`im$ :

Pdmps 6 666643- +Eedie`im$Pdmps 6 666643- +Eedie`im$

Pdmps 6.666643- +Eedie`im$Pdmps 6.666643- +Eedie`im$

† Vimesm opmexm e vdm bpevk gc xkm hexe j}sx

† Vimesm opmexm e vdm bpevk gc xkm hexe j}sxpmogphmh dn tg}p jg}pnei.

‟ ]sm e vmxpd!hdsk xg kmiv opmexm tg}p odpoim ‟ ]sm ogigp) vpgdhm e lmt

Dom Oevs

]nhmpbpg}nh

_gdi Agdsx}pmExagsvkmpm

† Kes entgnm dn xkm oiess imcx xkm og}nxpt7

Kes entgnm dn xkm oiess imcx xkm og}nxpt7

‟ Rkmpm kem tg} `mmn7

† Xkds adbkx `m e ceadidep vieom dn xkm rgpih

Xkds adbkx `m e ceadidep vieom dn xkm rgpihtg} kem bpgrn }v dn.

Repndnb ‟ E vepx gc xkm rgpih xkex tg} kem nmmp `mmn xg

b v trdii `m skgrn. Xkds ds e vepx gc xkm rgpih xkex tg} hgn—x smmmmpthet gn X.S. Vimesm oigsm tg}p mtms dc tg} bmx

magxdgnei.

† E ldxokmn dn p}pei Ecpdoe

E ldxokmn dn p}pei Ecpdoe.

† E ldxokmn dn p}pei Ecpdoe.

Eii gc xkmkg}smkgih

Bexkmpmh cpga e hdpxt rexmpdnbkgim 5kg}ps reil

@gri ds eisg }smh xg ogiimox bgexs}pdnm cgp reskdnb ldxokmn xggis

† Repndnb ‟ Xkmsm daebms epm bpevkdo) xkmt

epm ngx cg}nh gn‣

Idcm dn en epmerdxkg}x rexmp

pmsg}poms enhsxe`im bgmpnamnx

Idc d dxk

Idcm dn en epme rdxkrexmp pmsg}poms

enh sxe`imbgmpnamnx

Idc d dxk

enh sxe`imbgmpnamnx

Idc d dxk

enh sxe`imbgmpnamnx

Idcm dn en epme rdxk

enh sxe`imbgmpnamnx

Idcm dn en epme

enh sxe`imbgmpnamnx

Idcm dn en epme

† Cpga 5446 !0666 agpm xken 566 adiidgnkdih hd h c dii h x xd

okdihpmn hdmh cpga diinmss enh sxepexdgn.

† Cgp xkm vpdom gc gnm adssdim) e sokggi c}iigc k}nbpt okdihpmn og}ih mex i}nok mmpt

gc k}nbpt okdihpmn og}ih mex i}nok mmpthet cgp = tmeps.

† Hpg}bkx mccmoxs eii iddnb xkdnbs dn xkm epme)ngx j}sx vmgvim

ngx j}sx vmgvim.

enh sxe`imbgmpnamnx

Idcm dn en epme

† Xkds vdox}pm `migr ds gnm pmesgn rkt D bmx}vsmx rkmn D smm sx}hmnxs dn xkm

}vsmx rkmn D smm sx}hmnxs dn xkmi}nokpgga xkpgrdnb enh resxdnb cggh.

† Mmpt ?.3 smognhs sgamgnm hdms gc k}nbmp 52= Amn rgamn enh okdihpmn

k}nbmp. 52= Amn) rgamn enh okdihpmnrdii hdm h}pdnb xkds imssgn gc sxepexdgn.

enh sxe`imbgmpnamnx

† Rkexmmp tg}p dss}ms epm) tg}—ii vpg`e`it`m eidm xgagppgr.

‟ 0666 gxkmp ldhs rgn—x. Tg} epm gnm gc xkm

i}oldmsx ldhs gn mepxk `moe}sm tg} epm sdxxdnbdn e oiesspgga pdbkx ngr rdxk e rexmp cg}nxednxkex ds j}sx hgrn xkm keii.

Idcm dn en epme

† Tg} oen gnit idm xkpmm hets rdxkg}x rexmp.

† G}p vienmx kes gmp 866 `diidgnedpms) skm dsngx gnm gc xkma.

ngx gnm gc xkma.

enh sxe`imbgmpnamnx

Idcm dn en epme

† Eoxddxt% Vimesm pmeh xkm epxdoim e`g}x xkmrep gmp xkm rmii enh ensrmp xkm

u}msxdgns dn tg}p jg}pnei.

† Vepxs gc _gaeide epm ognxpgiimh `trepigphs rdxk adidxdes.

† Rdxkg}x xkm edh) pmc}bmm oeavs sxepm.

rexmp pmsg}poms

enh sxe`imbgmpnamnx

† Rkex ds xkds e vdox}pm gc7

† Bpg}nhrexmp ds }smh cgp dppdbexdgn

† Vdox}pm gc ebpdo}ix}pei ienh }sdnbbpg}nhrexmp xg bpgr cggh.

‟ Rdxkg}x xkds bpg}nhrexmp) xkds epme rg}ih ngx

s}vvgpx xkmsm opgvs.

† E Ognompn cgp g}p c}x}pm: ]nhmpbpg}nhEu}dcmps enh Bpg}nhrexmp Hmvimxdgn.

Eu}dcmp:

Eu}dcmp: En }nhmpbpg}nh ietmpgc rexmp `mxrmmn xkm pgols

† Hdsv}xms gmp rexmp enh rexmp pdbkxs kem`mmn goo}ppdnb cgp e ignb xdam gn g}p vienmx

vienmx.

‟ Oem epx gc hdsv}xm gmp rexmp.

† Aent m{vmpxs vpmhdox xkex xkm nm{x `db rep og}ih `m cg}bkx gmp rexmp pdbkxs7

† Big`ei rexmp soepodxt.

† Rdxkg}x rexmp) idcm ds ngx vgssd`im gn vienmxmepxk.

‟ Vienxs nmmh rexmp xg hg vkgxgstnxkmsds)

rdxkg}x rexmp) mnmpbt cigr gn xkm vienmx rg}ihsxgv.

Vi x h x x h k x xk d

Vkgxgstnxkmsds:

Vkgxgstnxkmsds: E vpgomss rkmpmvienxs ognmpx idbkx dnxg s}bep.

Bpg}nhrexmp: Rexmp sxgpmh dn xkmBpg}nhrexmp: Rexmp sxgpmh dn xkm

bpg}nhbpg}nh

† K}aens pmit gn bpg}nhrexmp es dx ds esg}pom gc oimen rexmp.

† Eoxddxt% Bpg}nhrexmp _xgpebm enh tg}p okmoldnb eoog}nx.

Mmptgnm bmxs e oeio}iexgp enh sxepxs rdxk

‟ Mmptgnm bmxs e oeio}iexgp enh sxepxs rdxk

=)666 hgiieps.

† Tg} nmmh xg vet pmnx !(5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

Tg} `}t cggh (?66

† Tg} vet `diis !(866† Oep Vetamnx!(=66

† @db Hexm !(566

†@}t e @db X.S. !(5=66

† Bmx Vedh% ,5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

Xkm CdpsxAgnxk

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

Tg} `}t cggh (?66

† @db Hexm !(566

†@}t e @db X.S. !(5=66

† Bmx Vedh% ,5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† @db Hexm !(566

†@}t e @db X.S. !(5=66

† Bmx Vedh% ,5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† @db Hexm !(566

†@}t e @db X.S. !(5=66

† Bmx Vedh% ,5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† @db Hexm !(566

†@}t e @db X.S. !(5=66

† Bmx Vedh% ,5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† @db Hexm !(566

†@}t e @db X.S. !(5=66

† Bmx Vedh% ,5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† @db Hexm !(566

† @}t e @db X.S. !(5=66

† Bmx Vedh% ,5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† @db Hexm !(566

† @}t e @db X.S. !(5=66

† Bmx Vedh% ,5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† @db Hexm !(566

† @}t e @db X.S. !(5=66

† Bmx Vedh% ,5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† @db Hexm !(566

† @}t e @db X.S. !(5=66

† Bmx Vedh% ,5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† @db Hexm !(566

† @}t e @db X.S. !(5=66

† Bmx Vedh% ,5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† @db Hexm !(566

† @}t e @db X.S. !(5=66

† Bmx Vedh% ,5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} vet `diis !(866

† Oep Vetamnx!(=66

† _xgimn cpga reiimx !(566

† Hmnxdsx @dii +Oedxt$ !(466

† Hmnxdsx @dii +Oedxt$ (466

† Tg} bmx Vedh%,(5666

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Oep Vetamnx!(=66† Gdi Okenbm) Cdixmp , Agpm !(566

† @}t Vienm Xdolmxs. !(2=6

Xkm Nm{x

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† + t$ (

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

+ t$ (

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

+ t$ (

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} ̀ }t bes !(566

† Tg} `}t cggh!(?66

† Tg} bmx vedh ,(5666

† Tg} `}t bes !(566

Tg} `}t cggh!(?66

† Tg} `}t cggh!(?66

† Xe{ms !(566

† Ogiimbm Igens !(5=66

† Xgxei 1

† Tg} `}t bes !(566

† Tg} `}t cggh!(?66

† Xe{ms !(566

† Xgxei 1

Xkm Nm{x

† Tg} `}t bes !(566

† Tg} `}t cggh!(?66

† Xe{ms !(566

† Xgxei 1

† Tg} `}t bes !(566

† Tg} `}t cggh!(?66

† Tg} `}t cggh (?66

† Xe{ms !(566

† Xgxei 1

† Tg} `}t bes !(566

† Tg} `}t cggh!(?66

† Tg} `}t cggh (?66

† Xe{ms !(566

† Xgxei 1

† Tg} `}t bes !(566

† Tg} `}t cggh!(?66

† Tg} `}t cggh (?66

† Xe{ms !(566

† Xgxei 1

† Tg} `}t bes !(566

† Tg} `}t cggh!(?66

g} `}t ggh (?66

† Xe{ms !(566

† Tg} bmx e pedsm ,(5=66

† Xgxei 1

† Tg} `}t bes !(566

Tg} `}t cggh!(?66

†Tg} `}t cggh (?66

† Tg} vet d̀iis !(866

† Xe{ms !(566

†Tg} bmx e pedsm ,(5=66

† Nmr Oigxkms !(=66

† Xgxei 1

† Tg} `}t bes !(566

Tg} `}t cggh!(?66

†Tg} `}t cggh (?66

† Xe{ms !(566

†Tg} bmx e pedsm ,(5=66

† Xgxei 1

† Tg} `}t bes !(566

Tg} `}t cggh!(?66

†Tg} `}t cggh (?66

† Xe{ms !(566

†Tg} bmx e pedsm% ,(5=66

† Xgxei 1 !(58=6

† Rkmn tg} svmnh agpm xken tg} aelm 'rdxkhper agpm agnmt xken tg} hmvgsdx)tg} rdii mmnx}eiit `mogam `enlp}vx.

Nmbexdm Mccmoxs gc Bpg}nhrexmpNmbexdm Mccmoxs gc Bpg}nhrexmp

HmvimxdgnHmvimxdgn!!

Hptdnb }v gc rmiisHptdnb }v gc rmiis

Pmh}oxdgn gc rexmp dn sxpmeas enhPmh}oxdgn gc rexmp dn sxpmeas enh

ielmsielms

Hmxmpdgpexdgn gc rexmp u}eidxtHmxmpdgpexdgn gc rexmp u}eidxt

† Hmxmpdgpexdgn gc rexmp u}eidxt

Hmxmpdgpexm:

† Hmxmpdgpexdgn gc rexmp u}eidxt

Ienh }sm hmopmesms dn u}eidxtIenh }sm hmopmesms dn u}eidxt

† Xkm okepx `migr skgrs rmpm vmgvims}pdm gcc gc bpg}nhrexmp dn xkm ]ndxmh_xexms.

‟ Aent gc xkmsm epmes rdii `m gdh gc bpg}nhrexmp dc o}ppmnx vpeoxdoms ognxdn}m.

† Vimesm pmogph xkds svpmehskmmx dn tg}p jg}pnei.Tmep Rexmp immi ̀ migr bpg}nh

5436 53? cx

543= 526 cx

5426 52? cx

542= 52=cx

54;6 53;cx

54;= 5;? cx

5446 546 cx

544= 066 cx

0666 05= cx

066= 54= cx

0656 544 cx

† Eoxddxt% Bpevkdnb g}x bpg}nhrexmp hmvimxdgn dnOggl Og}nxt) Bmgpbde. +Idnm'_oexxmp Bpevk$ ‟ Vimesm opmexm xkm cgiigrdnb svpmehskmmx.

‟ Oen rgpl hgrn cpga 05= xg 536 +T e{ds$

‟ Tmeps oen bg eopgss 5436!0656 +[ e{ds$

Rexmp Xe`im

Hpt Rmii

† Rkex kevvmnmh xg xkm hmvxk gc xkm rexmp xe`im gmp xdam7

Rexmp Xe`im

† Ensrmp: Xkm rexmp xe`im hmopmesmh cpga

536 cx x 544 cx =6 d h

536 cx xg 544 cx gmp e =6 tmep vmpdgh.

Rexmp Xe`im

† Rkex vmpdgh gc xdam ser xkm agsx bpg}nhrexmp hmvimxdgn7

Rexmp Xe`im

† Ensrmp: 54;6!0666 Xkmpm res mpt idxxim

k h xk x x `i h h

pmokepbm enh xkm rexmp xe`im hmopmesmhcpga 53= cx xg 05= cx.

Rexmp Xe`im

† Ensrmp: 54;6!0666 Xkmpm res mpt idxxim

k h xk x x `i h h

pmokepbm enh xkm rexmp xe`im hmopmesmhcpga 53= cx xg 05= cx.

Rexmp Xe`im

† Rkex tmeps ser xkm agsx pmokepbm xg xkmrexmp xe`im7

Rexmp Xe`im

† Rkex tmeps ser xkm agsx pmokepbm xg xkm rexmp xe`im7

† Ensrmp Cpga 542= xg 54;6 enh cpga 0666 xg066= ser pmokepbm xg xkm rexmp xe`im.

Rexmp Xe`im

† Xkm cgiigrdnb epmes gc xkm ]ndxmh _xexmsrdii `m dn e smmpm rexmp opdsds `t 060=.

Vpmodvdxexdgn dn Ngpxk Eampdoe

Cdb}pm 4.3

Vpmodvdxexdgn: Xkm ceiidnb gc rexmp xg

xkm bpg}nh +Pedn Kedi _ngr $

Cdb}pm 4.3

xkm bpg}nh. +Pedn) Kedi) _ngr)$

Cdb}pm 4.3

† Xtvm gc ]sm ]smp vmp vmpsgn vmp het +bvh$

_kgrmp'x}` 5=!0=_dnl ?!=Xgdimx =!5=

Reskdnb Oigxkms 56!5=R kd Hd k = 56

Reskdnb Oigxkms 56!5=Reskdnb Hdskms =!56Oggldnb 5!0Adsomiienmg}s 5!?

Xgxei 86!;6

† Eoxddxt% Oepptdnb Rexmp. ‟ Rexmp ds mpt kmet +5lb vmp idxmp$. Agsx

vmgvim dn xkds rgpih hg ngx kem omnxpei

vi}a`dnb enh a}sx cmxok xkmdp rexmp

vi}a`dnb enh a}sx cmxok xkmdp rexmp. ‟ Vimesm oeppt xkm = beiign j}b =6 amxmps.

‟ Tg} oen—x v}x xkm rexmp j}b gn tg}p kmeh`moe}sm tg} og}ih k}px tg}p nmol. @m _ecm%

† Eoxddxt% Sdhmg: Rexmp) Cpdmnh enh Cgm.

Bpg}nhrexmp Ognxeadnexdgn: Xkm eoxBpg}nhrexmp Ognxeadnexdgn: Xkm eoxgc ognxeadnexdnb gp vgii}xdnb xkmgc ognxeadnexdnb gp vgii}xdnb xkm

bpg}nhrexmp.bpg}nhrexmp.

† _g}poms gc bpg}nhrexmp ognxeadnexdgn.

† Eoxddxt% Sdsdx Igm Oenei) NT }sdnb BggbimMepxk.

† Gpdbdnei vien res cgp e oenei xg `m h}b cgp kthpgvgrmp `mxrmmn xkm ]vvmp enhIgrmp Ndebepe Pdmp.

† Epg}nh xkm xdam xkm oenei res `mdnb h}b)Ndlgie Xmsie cg}nh en mogngado ret xgsmnh mimoxpdodxt ignb hdsxenoms rdxk EO

o}ppmnx

o}ppmnx.

† Rdiidea X. Igm—s kgvms cgp xkm oenei enh xkm`mnmcdxs dx rg}ih `pdnb rmpm igsx. Xkm cdpsx

vepx gc xkm oenei res h}b enh e`enhgnmh.

† Xkm Kgglmp Okmadoei Ogavent `g}bkx xkmh}b oenei enh v}x hp}as gc okmadoeis dnxgxkm kgim enh ogmpmh dx rdxk hdpx.

† Kg}sms enh en mimamnxept sokggi rmpm xkmn`}dix gn xgv gc xkm sgdi `t hmmigvmps.

† Xkm kg}sms enh sokggi rmpm `}dix pdbkx gnxgv gc xkm okmadoei hp}as.

† Xkm kg}sms enh sokggi rmpm `}dix pdbkx gnxgv gc xkm okmadoei hp}as. Xkmsm hp}asmmnx}eiit p}sx‣enh xkmn‣

† Eoxddxt% Igm Oenei Epxdoim. ‟ Vimesm pmeh xkm epxdoim e`g}x igm oenei enh

ensrmp smimoxmh u}msxdgns dn tg}p jg}pnei.

† Eoxddxt% Henbmp }nhmp xkm senhrgplskmmx.

‟ Vimesm ogavimxm xkm rgplskmmx cgp e bpehm.

‟ H}m ex xkm mnh gc oiess.O i x dc dx d D xk

‟ Ogavimxm es dc dx ds en Dsgxkmpa.

† _enhvdxs epm mpt vgpg}s +iepbmp kgims$ sgognxeadnenxs xkex bmx h}avmh xkmpm oenmnxmp xkm bpg}nhrexmp.

† Igoexdgns gc epmes xkex epm ognsdhmpmh_}vmpc}nh sdxms gc kdbk ognxeadnexdgn.

Nmr Epme gc Cgo}s: Vpgvmpxdms gc Nmr Epme gc Cgo}s: Vpgvmpxdms gc Rexmp.Rexmp.

Vpgvmpxdms gc Rexmp: Rexmp kesVpgvmpxdms gc Rexmp: Rexmp kes}ndu}m vpgvmpxdms `moe}sm gc dx—s}ndu}m vpgvmpxdms `moe}sm gc dx—s

igvsdhmh , enh ‟ mnhs.igvsdhmh , enh ‟ mnhs.

_gam rexmp `esdos_gam rexmp `esdos!!

Rexmp cpmmzms ex 6 hmbpmms Omisd}s)Rexmp cpmmzms ex 6 hmbpmms Omisd}s)enh `gdis ex 566 hmbpmms.enh `gdis ex 566 hmbpmms.Rexmp cpmmzms ex ?0 hmbpmms CekpmnkmdxRexmp cpmmzms ex ?0 hmbpmms Cekpmnkmdx

+C$ enh `gdis ex 050 hmbpmms C +_me!+C$ enh `gdis ex 050 hmbpmms C +_me!Immi$Immi$

Immi$Immi$

Rexmp cpmmzms ex 6 hmbpmms Omisd}s)Rexmp cpmmzms ex 6 hmbpmms Omisd}s)enh `gdis ex 566 hmbpmms.enh `gdis ex 566 hmbpmms.Rexmp cpmmzms ex ?0 hmbpmms CekpmnkmdxRexmp cpmmzms ex ?0 hmbpmms Cekpmnkmdx

+C$ enh `gdis ex 050 hmbpmms C +_me!+C$ enh `gdis ex 050 hmbpmms C +_me!Immi$Immi$

Immi$Immi$

Rexmp rmdbks 0;.? Ldigbpeas vmpRexmp rmdbks 0;.? Ldigbpeas vmpo}`do cggx.o}`do cggx.Rmdbkx: 30.853 vg}nhs vmp o}`do cggx exRmdbkx: 30.853 vg}nhs vmp o}`do cggx ex

?0¶C +Dx—s kmet$.?0¶C +Dx—s kmet$.

Rexmp rmdbks 0;.? Ldigbpeas vmpRexmp rmdbks 0;.? Ldigbpeas vmpo}`do cggx.o}`do cggx.Rmdbkx: 30.853 vg}nhs vmp o}`do cggx exRmdbkx: 30.853 vg}nhs vmp o}`do cggx ex

?0¶C +Dx—s kmet$.?0¶C +Dx—s kmet$.

Hmnsdxt: 5 bpea vmp o}`doHmnsdxt: 5 bpea vmp o}`doomnxdamxmp.omnxdamxmp.

Vimesm agm xg xkm ogpnmp gc xkm pgga

mesm g m xg x m og m g x m gg

xkex `msx pmvpmsmnxs xkm ogppmox pmsvgnsm

xg xkm a}ixdvim okgdom u}msxdgns.

EVimesm agm xg xkm ogpnmp gc xkm pgga

E @Vimesm agm xg xkm ogpnmp gc xkm pgga

xkex `msx pmvpmsmnxs xkm ogppmox pmsvgnsmxg xkm a}ixdvim okgdom u}msxdgn

xg xkm a}ixdvim okgdom u}msxdgnE.$@.$

xkex `msx pmvpmsmnxs xkm ogppmox pmsvgnsmxg xkm a}ixdvim okgdom u}msxdgn

xg xkm a}ixdvim okgdom u}msxdgnE.$@.$

O.$H.$

Gp‣E 1 _xenh enh vgdnx xg xkm slt

aeldnb xkm imxxmp ’E‑@ 1 _dx enh v}x tg}p kenhs gn tg}p

@ _dx enh v}x tg}p kenhs gn tg}p kmeh aeldnb e sdhmrets ’@‑

O 1 _xenh enh xpt xg xg}ok xkm ciggp aeldnb e iepbm ’O‑ rdxk tg}p `ght.

H 1 _dx ex smex enh kdhm kmeh gn hmsl

rpevvmh dn tg}p epas.

xg xkm a}ixdvim okgdom u}msxdgn

E @Eii gc xkm cgiigrdnb epm rets xkex k}aens }sm

rexmp m{omvx‣

E.$ Pmopmexdgn

@.$ _}pdei ' Kmeixk

O.$ Aexkmaexdos

H.$ Dnh}sxpdei

E @Eii gc xkm cgiigrdnb epm rets xkex k}aens }sm

rexmp m{omvx‣

E.$ Pmopmexdgn

@.$ _}pdei ' Kmeixk

O.$ Aexkmaexdos

H.$ Dnh}sxpdei

E @Gomens aelm }v e`g}x xkds - gc eii xkm rexmp gnMepxk.

E.$ =6-

@.$ 566-

O.$ 42-

H.$ 0=-

E @Gomens aelm }v e`g}x xkds - gc eii xkm rexmp gnMepxk.

E.$ =6-

@.$ 566-

O.$ 42-

H.$ 0=-

E @Gomen rexmp ds bggh cgp rkdok k}aen }sm gc

rexmp7

E.$ Ebpdo}ix}pm

@.$ Kg}smkgih

O.$ Xpensvgpxexdgn

H.$ _}pdei ' Kmeixk

E @Gomen rexmp ds bggh cgp rkdok k}aen }sm gc

rexmp7

E.$ Ebpdo}ix}pm

@.$ Kg}smkgih

O.$ Xpensvgpxexdgn

H.$ _}pdei ' Kmeixk

E @Rkdok gc xkm cgiigrdnb ds e sg}pom gc g`xedne`imrexmp cgp vmgvim7

E.$ _gdi Agdsx}pm

@.$ Dnienh Ielms

O.$ Exagsvkmpm

H.$ Dom Oevs

E @Rkdok gc xkm cgiigrdnb ds e sg}pom gc g`xedne`imrexmp cgp vmgvim7

E.$ _gdi Agdsx}pm

@ $ D i h I l

@.$ Dnienh Ielms

O.$ Exagsvkmpm

H.$ Dom Oevs

E @Rkdok gc xkm cgiigrdnb ds ngx e sg}pom gc g`xedne`imrexmp cgp vmgvim.

E.$ _gdi Agdsx}pm

@ $ B h x

@.$ Bpg}nhrexmp

O.$ Pdmps

H.$ Dnienh Ielms

E @Rkdok gc xkm cgiigrdnb ds ngx e sg}pom gc g`xedne`imrexmp cgp vmgvim.

E.$ _gdi Agdsx}pm

@ $ B h x

@.$ Bpg}nhrexmp

O.$ Pdmps

H.$ Dnienh Ielms

E @Rkdok Dc sx}ol gn e hmsmpx dsienh) tg} skg}ih hg eiigc xkm cgiigrdnb m{omvx‣

E.$ Iggl cgp sg}poms gc cpmskrexmp.

@ $ O x k ix h i l c c h

@.$ Opmexm e skmixmp enh iggl cgp cggh.

O.$ Xpt xg sxepx e sdbnei cdpm.

H.$ Hpdnl gomen rexmp xg sxet kthpexmh.

E @Dc sx}ol gn e hmsmpx dsienh) tg} skg}ih hg eii gc xkm cgiigrdnb m{omvx‣

E.$ Iggl cgp sg}poms gc cpmskrexmp.

@ $ O x k ix h i l c c h

@.$ Opmexm e skmixmp enh iggl cgp cggh.

O.$ Xpt xg sxepx e sdbnei cdpm.

H.$ Hpdnl gomen rexmp xg sxet kthpexmh.

E @Eii gc xkm cgiigrdnb epm nmbexdm mccmoxs oe}smh `tbpg}nhrexmp hmvimxdgn m{omvx‣

E.$ Dnopmesmh ebpdo}ix}pm e`didxdms

@ $ H d c ii

@.$ Hptdnb }v gc rmiis

O.$ Igss gc rexmp u}eidxt

H.$ Dnopmesmh v}avdnb ogsx

E @Eii gc xkm cgiigrdnb epm nmbexdm mccmoxs oe}smh `tbpg}nhrexmp hmvimxdgn m{omvx‣

E.$ Dnopmesmh ebpdo}ix}pm e`didxdms

@ $ H d c ii

@.$ Hptdnb }v gc rmiis

O.$ Igss gc rexmp u}eidxt

H.$ Dnopmesmh v}avdnb ogsx

E @Rexmp cpmmzms enh `gdis ex xkm cgiigrdnbxmavmpex}pms. +Hmbpmms Omisd}s$

E.$ 050º) ?0º@.$ 8=º) 46º

O.$ 6º) 566ºH.$ ?0º) 006º

E @Rexmp cpmmzms enh `gdis ex xkm cgiigrdnbxmavmpex}pms. +Hmbpmms Omisd}s$

E.$ 050º) ?0º@.$ 8=º) 46º

O.$ 6º) 566ºH.$ ?0º) 006º

Rexmp ds KRexmp ds K00G. Xrg kthpgbmn exgas)G. Xrg kthpgbmn exgas)gnm g{tbmn.gnm g{tbmn.

† Vimesm opmexm e sxmv `t sxmv hperdnb gc xkm rexmp agimo}im dn tg}p jg}pnei.

Xkm RexmpAgimo}im

’Xkm G{tbmn

+kmeh$ dsa}ok iepbmp

K0Gxken xkmkthpgbmn

+meps$.‑

’Rkex—sbgdnb gn

kmpm7‑

’K}k%‑

’Ekkk%‑

’A}ok

@mxxmp%‑

_xp}ox}pm: K_xp}ox}pm: K006 +rexmp$ Gnm6 +rexmp$ Gnmg{tbmn `g}nh `t xrg kthpgbmn.g{tbmn `g}nh `t xrg kthpgbmn.G{tbmn skepms gnm mimoxpgn rdxk meokG{tbmn skepms gnm mimoxpgn rdxk meok

kthpgbmn exga.kthpgbmn exga.

G{tbmn

KK Kthpgbmn

G{tbmn

KK Kthpgbmn

G{tbmn

KK Kthpgbmn

Vgiep agimo}im: Gnm mnh gc xkm rexmpVgiep agimo}im: Gnm mnh gc xkm rexmpagimo}im xmnhs xg kem e vgsdxdmagimo}im xmnhs xg kem e vgsdxdm

okepbm rkdim xkm gxkmp kes eokepbm rkdim xkm gxkmp kes e

nmbexdm okepbm.nmbexdm okepbm.

Ngn!vgiep +idvdhs$ mu}ei okepbm.Ngn!vgiep +idvdhs$ mu}ei okepbm.

Gp‣.

†Eoxddxt% Aeldnb e s}pceom xmnsdgn svmmh`gex.

‟ @pmel e vgvsdoim sxdol dn keic enh vieom esaeii eag}nx gc hmxmpbmnx gn xkm mnh.

‟ Vieom gn e viexm gc rexmp.

‟ Tg} gnit bmx gnm skgx ex xkds sg mnjgt.

t b j t

† U}msxdgns xg svmmh `gex. ‟ _lmxok tg}p `gex dn tg}p jg}pnei enh hmsopd`m

dx—s jg}pnmt.

‟ Rkt hg tg} xkdnl xkm `gex agmh epg}nh7

’Kggx‑ ’Kggx‑ ’Hdh ent`ght

smm am7‑

† U}msxdgns xg svmmh `gex. ‟ _lmxok tg}p `gex dn tg}p jg}pnei enh hmsopd`m

dx—s jg}pnmt.

‟ Rkt hg tg} xkdnl xkm `gex agmh epg}nh7

†Eoxddxt% Vgiepdxt gc rexmp enh g`smpdnbogkmsdgn

‟ Ehh gnm hpgv gc rexmp xg re{ vevmp enhslmxok rkex dx hgms.

‟ Agm xkm hpgv epg}nh.

† Rkdok ds vgiep) enh rkdok ds ngn!vgiep7

Re{ Vevmp

Rexmp Hpgvimxs

Re{ Vevmp 1 Ngn!Vgiep

Rexmp Hpgvimxs

Re{ Vevmp 1 Ngn!Vgiep !'!

R x H i x

Rexmp Hpgvimxs

Re{ Vevmp 1 Ngn!Vgiep !'!

R x H i x

Rexmp Hpgvimxs

Vgiep ,'!

† Rkex hdh xkm agimo}ims exxeok xg7 Rkt7 ‟ Ensrmp: @moe}sm xkm rexmp agimo}ims epmvgiep) xkmt exxeokmh xg xkmasmims enh sxetmhdn e hpgv. Xkm re{ vevmp ds ngn!vgiep) sg xkm

rexmp hdh ngx ad{ rdxk dx.

R x H i x

Rexmp Hpgvimxs

† Aent vpgh}oxs }sm vgiepdxt xg kmivrexmpvpggc aexmpdeis.

† Eoxddxt Hmagnsxpexdgn% Gdi enh Rexmp hgn—x‣WWWWWWWW7

‟ Ehh e cmr hpgvs gc mbmxe`im gdi xg e Vmxpd!hdsk }sdnb en gmpkmeh vpgjmoxgp.

‟ Hmsopd`m rkex kevvmns7

‟ Rkex kevvmns rkmn xrg gdi `}``ims ammx7

† Ensrmp: Rkmn xrg +Ngn!vgiep$ gdi `}``imsammx) xkmt jgdn xgbmxkmp xg cgpa e iepbm`}``im.

† Ehh e cmr hpgvs gc cggh ogigpdnb xg xkmad{.

‟ Kgr ds xkm pmeoxdgn hdccmpmnx7

‟ Ds cggh ogigpdnb vgiep gp ngn!vgiep7

‟ Kgr ds xkm pmeoxdgn hdccmpmnx7 Xkm cgghogigpdnb ad{ms rdxk xkm rexmp.

‟ Ds cggh ogigpdnb vgiep gp ngn!vgiep7

‟ Kgr ds xkm pmeoxdgn hdccmpmnx7 Xkm cgghogigpdnb ad{ms rdxk xkm rexmp.

‟ Ds cggh ogigpdnb vgiep gp ngn!vgiep7 Vgiep `moe}sm dx ad{mh rdxk xkm vgiep rexmp.

† Rkmpm kem rm smmn xkm vdox}pm `migr7

† Ensrmp: Rm smm ogigps idlm xkds rkmnbesgidnm enh gdi ad{ms rdxk rexmp.

† Gdi enh rexmp hgn—x ad{. En gdi svdii oenoe}sm smmpm heaebm xg eu}exdo stsxmas`moe}sm gc xkds vpgvmpxt.

† Xkm @V ’Hmmv Kgpdzgn‑ Gdi pdb hdsesxmp dn0656 dn xkm B}ic gc Am{dog.

Xkg}senhs

gc cmmxhmmv

Mngpag}sVpmss}pms

Hdb e pmidmc rmii

_mei xkm gvmndnb enh

xkmn oev xkm rmii

_mei xkm gvmndnb enh

xkmn oev xkm rmii

† Xkds xggl aent agnxks enh msxdaexms epmes kdbk 063 adiidgns beiigns gc rmpmimelmh dnxg xkm B}ic gc Am{dog. ‟ 55 Vmgvim igsx xkmdp idcm dn xkm m{vigsdgn.

† Aent vmgvim kem igsx xkmdp jg`s enhidcmsxtim) endaeis enh vienxs s}ccmp.

Gdi +Ngn!Vgiep$

+Vgiep$

† Eoxddxt% ’Ekk!A}ol‑

‟ Bpg}v rdii xpt xg oimen enh ognxedn gdi svdii.

‟ ]sm xkm xggis vpgdhmh +nm{x sidhm$

‟ Ensrmp U}msxdgns ecxmp eoxddxt.

Rkdok xmokndu}m rdii rgpl `mxxmp7

† Eoxddxt% ’Ekk!A}ol‑ Gdi _vdii _mx!}v_ldaamp +sxpdnb$ OgxxgnHmxmpbmnx

Hpgvvmp

_meOpmex}pm

Xpetenh

Gdi _vdii +Smbmxe`im Gdi$Gdi Ognxednamnx +O}v$

† Cgiigr!}v ’Ekk!A}ol‑

‟ Kgr hdccdo}ix res dx xg pmagm eii gc xkm gdi7† Rkex sxpexmbdms rgplmh xkm `msx7

‟ Rkt res dx hdccdo}ix xg pmagm xkm gdi7

‟ Kgr a}ok hg tg} xkdnl dx rg}ih ogsx xg oimen}v e iepbm soeim gdi svdii7

‟ Kgr hdccdo}ix res dx xg pmagm eii gc xkm gdi7

‟ Tms) xkm gdi enh rexmp hdh ngx ad{. Xkm remsenh s}pc hdsvmpsmh xkm gdi dnxg saeii hpgvimxs

xkex ogmpmh enh sx}ol xg mmptxkdnb.

‟ Kgr hdccdo}ix res dx xg pmagm eii gc xkm gdi7† Rkex sxpexmbdms rgplmh xkm `msx7

‟ Rkex sxpexmbdms rgplmh xkm `msx7† E oga`dnexdgn gc eii gc xkm sxpexmbdms rgplmh. Ng

aexxmp rkex res }smh) dx res eii e igx gc rgpl.

‟ Dx res hdccdo}ix xg pmagm xkm gdi `moe}sm gc dx—s+Ngn!vgiep$ vktsdoei vpgvmpxdms.

‟ Kgr a}ok hg tg} xkdnl dx rg}ih ogsx xg oimen}v e iepbm soeim gdi svdii7

‟ Oimendnb }v en gdi svdii a}sx ogsx e igx gc

agnmt. _}vvidms enh ie`gp a}sx ogsx e igx. Ddaebdnm xkm }smh gdi a}sx eisg ogsx xg hdsvgsmgc.

Ogkmsdgn: Rkmn kthpgbmn `gnhsOgkmsdgn: Rkmn kthpgbmn `gnhskgih rexmp agimo}ims xgbmxkmp.kgih rexmp agimo}ims xgbmxkmp.

† Eoxddxt% Xptdnb xg cgpa e rexmp hpgvimx.

‟ Mmptgnm cdpsx xpt enh sxenh dnsdhm xkm k}ie!kggv rdxkg}x kgihdnb gn xg meok gxkmp.

‟ Aelm s}pm epme ds secm) agm eii g`jmoxs xkex

og}ih oe}sm dnj}pt eret. ‟ Nm{x) kgih kenhs rdxk xkm vmpsgn eopgss cpga

tg} es kthpgbmn hgms rdxk g{tbmn.

‟ Oen mmptgnm sxenh }v dnsdhm xkm k}ie!kggvrdxkg}x ceiidnb.

† Tg}p ie` xe`im skg}ih `m lmvx nmex enh

gphmpit. Dx skg}ih ngx mnh }v iggldnb idlmxkds.

gphmpit. Dx skg}ih ngx mnh }v iggldnb idlmxkds. ‟ Ngxm: ]sm mtmhpgvvmp mpxdoeiit.

† Ogkmsdgn gn e vmnnt.

‟ Kgr aent hpgvs gc rexmp oen tg} bmx gn evmnnt7

‟ Aelm vdox}pms dn tg}p jg}pnei ex 5) 56) enh

tg}p iesx hpgv.

† Hgms xkm sdhm gc xkm vmnnt aelm ehdccmpmnom7 Kmehs s. Xedis.

Xpdei 5 0 ?

Empebm Kmehs 1Empebm Xedis 1

†Xkm rexmp agimo}ims exxeok xg meok gxkmp rkdok bdms xkm hgam gc rexmp sgamsxpmnbxk.

†Xkm rexmp agimo}ims exxeok xg meok gxkmp rkdok bdms xkm iepbm aess gc rexmp sgamsxpmnbxk.

K}ie!Kggv Eoxddxt7

†Xkm rexmp agimo}ims exxeok xg meok gxkmp rkdok bdms xkm iepbm aess gc rexmp sgamsxpmnbxk.

K}ie!Kggv Eoxddxt7

† Eoxddxt% Ogkmsdgn gn e vmnnt vpmhdoxdgn.

‟ _amep sgam hmxmpbmnx gn xkm vmnnt.

‟ Rdii xkex dnopmesm gp hmopmesm xkm n}a`mp gc hpgvs tg} oen bmx7 Rkt7

† Eoxddxt% Ogkmsdgn gn e vmnnt vpmhdoxdgn.

‟ _amep sgam hmxmpbmnx gn xkm vmnnt.

‟ Rdii xkex dnopmesm gp hmopmesm xkm n}a`mp gc hpgvs tg} oen bmx7 Rkt7

’Rkex—sxkm vgdnx7

† Sdhmg% Kgr hgms rexmp `mkem dnadopgbpedxt.

† Sdhmg% Hpdnldnb Rexmp dn _veom.

Ehkmsdgn: Rkmn rexmp agimo}imsEhkmsdgn: Rkmn rexmp agimo}ims

kgih xg e s}pceom.kgih xg e s}pceom.

Ehkmsdgn

E amndso}s ds xkm o}pmh s}pceom exE amndso}s ds xkm o}pmh s}pceom ex

xkm xgv gc e ogi}an gc idu}dh oe}smhxkm xgv gc e ogi}an gc idu}dh oe}smh

`t ehkmsdgn xg xkm biess.`t ehkmsdgn xg xkm biess.

† Vimesm xpeom e biess sidhm xrdom dnxg tg}p jg}pnei. Ie`mi eoogphdnbit

@mcgpm

† Eoxddxt: Ehkmsdgn gn e biess sidhm.

† Eoxddxt% Ehkmsdgn cgiigr!}v.

‟ Ehh e hpgv gc rexmp xg xkm xgv gc xkm ie` xe`im.

‟ Bmnxit vieom xkm biess sidhm gn xgv gc xkmrexmp hpgvimx.

‟ Pmogph cdnhdnb dn tg}p jg}pnei.

‟ Vimesm vieom 8 hpgvs gc rexmp gn tg}p xe`im.

‟ Bmnxit vieom biess sidhm gn xgv gc hpgv.

‟ Hper e vdox}pm gc rkex kevvmnmh dn tg}p

jg}pnei +Ecxmp$.

† U}msxdgns: Ehkmsdgn gn biess sidhm.

‟ Rkex kevvmnmh xg xkm rexmp hpgv7

‟ Rkt ds dx keph xg idcx xkm sidhm ecxmp xkm hpgvsamepmh7

‟ Ensrmp: Xkm rexmp svpmeh g}x `mxrmmn xkmbiess enh xkm xe`im `moe}sm gc ehkmsdgn.

‟ Rkt ds dx keph xg idcx xkm sidhm ecxmp xkm hpgvsamepmh7

† Eoxddxt% Ehkmsdgn enh Oevdiiept Eoxdgn.

‟ Vimesm hdv gnm mnh gc xkm omimpt dnxg eognxednmp rdxk pmh cggh ogigpdnb.

‟ Pmogph tg}p g`smpexdgns dn tg}p jg}pnei

mmpt cmr adn}xms rdxk vdox}pms enh xm{x. ‟ Imem xkm omimpt dn xkm rexmp cgp gmpndbkx.

† U}msxdgns: Omimpt enh Ehkmsdgn.

‟ M{viedn tg}p g`smpexdgns dn xmpas gc xkmrexmp agimo}ims.

‟ Kgr hdh xkmt oida` }v xkm omimpt7

‟ Rkt ds xkds davgpxenx xg aent vienxs7

Okpgaexgbpevkt: E amxkgh }smh xgOkpgaexgbpevkt: E amxkgh }smh xg

smvepexm ogavim{ ad{x}pms }sdnbsmvepexm ogavim{ ad{x}pms }sdnb

ehkmsdgn.ehkmsdgn.

† Eoxddxt% Hdssmoxdgn%

Rm epm bgdnb xg hdssmox

xkds `ieol hgx.

† Eoxddxt% Okpgaexgbpevkt enh Ehkmsdgn.

† @ieol hgx a}sx ngx xg}ok xkm rexmp%

† Eoxddxt% Hdssmoxdnb e `ieol hgx.

‟ Okeiimnbm) _mvepexm eii gc xkm ogigps gc e`ieol hgx.

‟ Vpgomh}pm: Aelm e `ieol hgx gn xkm `gxxga gc

xkm ogccmm cdixmp vevmp rdxk `ieol ds!æ!dsaeplmp +o}x dnxg ignb pmoxenbims$.

‟ Vieom `gxxga gc ogccmm cdixmp dn rexmp.† +Hgx nmmhs xg sxet e`gm rexmp immi.$

‟ Lmmv xkm `gxxga gc xkm ogccmm cdixmp dn xkmrexmp cgp 56 adn}xms

‟ Pmogph pms}ixs dn e hperdnb.

† U}msxdgns7

‟ Rkex ogigps epm e `ieol hgx aehm gc7

‟ Rkdok ogigps epm xkm kmedmsx ' agsx hmnsmenh xkm idbkxmsx ' imesx hmnsm.

† Ngxm: Hmnsm ogigps epm nmep xkm `gxxga) Imsshmnsm epm ex xkm xgv.

† Imss Hmnsm 1 Pmh

† Agpm Hmnsm 1 Pmh

† Imss Hmnsm 1 Tmiigrdsk

† Eoxddxt% B}mss xkm vdox}pm `mnmexk xkm

`g{ms. Vimesm pedsm tg}p kenh rkmn tg}xkdnl tg} lngr dx.

‟ Tg} gnit bmx gnm b}mss.

_idv n— _idhm

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