Grupo 2 - Problemas Resueltos

TECQDV]C@L@ ELMCIELO @D MLKLHLVML

 

Eirtd `d ol Tecvdrsc`l Tecvdrsc`l` ` ^drulel

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 Almuotl` `d Cegdecdr è èl   Dsmudol Lml`ãhcmi ^riadscielo `d Cegdecdr è è l `d Hcels

TECQDV]C@L@ ELMCIELO @D MLKLHLVML Dsmudol Lml`ãhcmi ^riadscielo @d Cegdecdrèl @d Hcels

^VIFODHL] VD]TDOPI] VD]TDOPI] ]IFVD ] IFVD HI@DOI @D CEQDEPLVCI] @IMDEPD;

Ceg. Lrhle`i Buhfdrti Fibirqudz Bulrl

LOTHEI];

MDV@ÌE QÌ]\TD[, Edcsdr Doc OÝ^D[ LVÃQLOI, Qcohdr Mdslr  IOIVPDGTC IOIV PDGTC \TC]^D, Jdvce Cvìe QÌ]\TD[ ]LVHCDEPI, Hcri Kuecir  CEQD]PCGLMCÝE @D I^DVLMCIED] L^OCML@L]

 

TECQDV]C@L@ ELMCIELO @D MLKLHLVML Eirtd `d ol Tecvdrsc`l Tecvdrsc`l` ` ^drulel

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 Almuotl` `d Cegdecdr è èl     `d Hcels Dsmudol Lml`ãhcmi ^riadscielo `d Cegdecdr è èl

DKDVMCMCI < Ol `dhle`l `d ue lrtèmuoi `d uel `dtdrhcel`l mihplüèl ds `d >> uec`l`ds pir lüi y ol mihplüèl pud`d pri`umcr dsd lrtèmuoi l uel tlsl `d =>>> uec`l`ds pir hds. Do misti `d irgleczlr uel `d pri`ummcýe ds $ýptchl 4>>.>>qud y do`dfd misti lohlmdelhcdeti ueltitlo uec`l` `dsupiecde`i $ >.>. @ltis; Hi`doi `d pri`ummcýe sce `ãacmct l 8 >> uec`l`ds pir lüi r 8 =>>>(>> uec`l`ds pir lüi j 8 $4>>.>> b 8 $>.

CEQD]PCGLMCÝE @D I^DVLMCIED] L^OCML@L]

TECQDV]C@L@ ELMCIELO @D MLKLHLVML

 

Eirtd `d ol Tecvdrsc`l Tecvdrsc`l` ` ^drulel

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 Almuotl` `d Cegdecdr è èl     `d Hcels Dsmudol Lml`ãhcmi ^riadscielo `d Cegdecdr è èl •

Mletc`l` ýptchl qud `dfd pri`umcrsd;

•

Do misti titlo dstl `l`i pir;

CEQD]PCGLMCÝE @D I^DVLMCIED] L^OCML@L]

TECQDV]C@L@ ELMCIELO @D MLKLHLVML

 

Eirtd `d ol Tecvdrsc`l Tecvdrsc`l` ` ^drulel

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 Almuotl` `d Cegdecdr è èl     `d Hcels Dsmudol Lml`ãhcmi ^riadscielo `d Cegdecdr è èl

DKDVMCMCI 6 Tel dhprdsl vde`d ue lrtèmuoi qud tcded uel `dhle`l `d >> uec`l`ds pir lüi, su misti `d lohlmdelhcdeti  pir uec`l` ds `d $ pir lüi y do misti `d ir`delr uel mihprl ds `d $ 0>>.>>. Do misti uectlrci `do lrtèmuoi ds $ >. Ei sd pdrhctd alotletd `d uec`l`ds y su tlsl `d rddhpolzi ds cestletìedl. @dtdrhcelr; ¹Ol mletc`l` ýptchl l pd`cr9

m 8 $ >

¹Do misti titlo pir lüi9

j 8 $ 0>>.>>

¹Do eûhdri `d pd`c`is pir lüi9

b 8 $

¹Do tcdhpi detrd pd`c`is9

l 8 >> uec`l`ds

HCEDVÈL D CH^LMPI] LHFCDEPLOD]

 

TECQDV]C@L@ ELMCIELO @D MLKLHLVML Eirtd `d ol Tecvdrsc`l Tecvdrsc`l` ` ^drulel

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 Almuotl` `d Cegdecdr è èl     `d Hcels Dsmudol Lml`ãhcmi ^riadscielo `d Cegdecdr è èl

CEQD]PCGLMCÝE @D I^DVLMCIED] L^OCML@L]  

TECQDV]C@L@ ELMCIELO @D MLKLHLVML Eirtd `d ol Tecvdrsc`l Tecvdrsc`l` ` ^drulel

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 Almuotl` `d Cegdecdr è èl     `d Hcels Dsmudol Lml`ãhcmi ^riadscielo `d Cegdecdr è èl

DKDVMCMCI = Ol dhprdsl MTFLOTF ds ol demlrgl`l `d lflstdmdr l su privcemcl `d oufrcmletds. Hdesulohdetd `cmbl detc`l` ods suhcecstrl l ois `cadrdetds irglecshis 0>> tiedol`ls. Lo oodvlrsd l mlfi do pd`c`i `d oufrcmletds, mletc`l` devcl`lirgleczlmcieds `d uel vdz y eiplrl sd pdrhctd alotletd `dyois hcshis,de`dfc`i ol chpirtlemcl ol qud pisdde dxlmtl de ols ds `cadrdetds do hletdechcdeti ol pudstl hlrmbll `d sus dqucpis. Do misti `d l`qucrcr `cmbl hdrmlemèl ds `d $6.>> pir tiedol`l, uel vdz qud sd blmd do pd`c`i sd cemurrd de ue misti `d $> y do misti `d lohlmdelhcdeti ds `d $ pir tiedol`l. Ol dhprdsl dstì cetdrdsl`l de mieimdr; l) Ol mlet mletc`l` c`l` h hìxchl ìxchl `d ooufrc ufrcmletd mletdss qud blf blfrì rì de cevd cevdetlrc etlrci. i.  f) Do pdrci`i `d si siocmctlr ocmctlr ue eudvi ppd`c`i. d`c`i.

HCEDVÈL D CH^LMPI] LHFCDEPLOD]

TECQDV]C@L@ ELMCIELO @D MLKLHLVML

 

Eirtd `d ol Tecvdrsc`l Tecvdrsc`l` ` ^drulel

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 Almuotl` `d Cegdecdr è èl     `d Hcels Dsmudol Lml`ãhcmi ^riadscielo `d Cegdecdr è èl

]IOTMCÝE

l)

C`detcacmlmcýe `do hi`doi. @ltis; l 8 0>> tiedol`ls/hds j 8 $> m 8 $6.>> b8 $/tiedol`l

Ol mletc`l` hìxchl `d oufrcmletds qud blfrì de cevdetlrci ds `d 23.00 tiedol`ls. f)

]d siocmctlrì ue eudvi pd`c`i ml`l >.66 hdsds.

HCEDVÈL D CH^LMPI] LHFCDEPLOD]

 

TECQDV]C@L@ ELMCIELO @D MLKLHLVML Eirtd `d ol Tecvdrsc`l Tecvdrsc`l` ` ^drulel

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 Almuotl` `d Cegdecdr è èl     `d Hcels ^riadscielo `d Cegdecdr è èl

Dsmudol Lml`ãhcmi

DKDVMCMCI 0 De ol dhprdsl `d fdfc`ls y rdardsmis sd rdmcfde pcdzls `d rdpudsti plrl rdpiedr ol dhfitdool`irl, ols mulods sie usl`ls l rlzýe `d 6>>> pir hds. Ols pcdzls sie suhcecstrl`ls pir itrl dhprdsl y sd pc`de de uel siol plrtc`l qud `dhirl < `èl l plrtcr `do hihdeti `d ol siocmctu`. Ml`l pcdzl mudstl $0.>> y do misti `d ir`delr ds `d $2>.>>. Do misti pir hletdedr uel pcdzl de cevdetlrci ds `d $6.>> pir hds y sc ei bly pcdzls mule`i dstls sd siocmctde, sd cemurrd de ue misti `d $>/pcdzl-hds. Letd dstl sctulmcýe, do `crdmtir bl ir`del`i rdloczlr ue dstu`ci plrl `dtdrhcelr; l) Mlet Mletc`l` c`l` ýýptchl ptchl ``dd pcdzl pcdzlss suhce suhcecstrl cstrl`ls `ls l ol dhp dhprdsl rdsl de ml ml`l `l mirrc mirrc`l. `l.  f) Ardmudemcl mie qud d sd ols mirrc`ls ls `d pri`ummcýe. pri`ummcýe. m) @ãa @ãacmc cmctt hìx hìxchi chiqu qqud ud sd`dfde ppud` ud`dd blmdr pdr pdrhct hctcr  cr  mirrc`

HCEDVÈL D CH^LMPI] LHFCDEPLOD]

TECQDV]C@L@ ELMCIELO @D MLKLHLVML

 

Eirtd `d ol Tecvdrsc`l Tecvdrsc`l` ` ^drulel

‟  

‘ 

 Almuotl` `d Cegdecdr è èl     `d Hcels Dsmudol Lml`ãhcmi ^riadscielo `d Cegdecdr è èl

]IOTMCÝE

l)

C`detcacmlmcýe `do hi`doi.

^lrl \* 8 136 pcdzls MP 8 >> pcdzls/hds j 8 $2>.>> m 8 $0.>>/pcdzl b 8 $6.>>/pcdzls - hds u 8 $>/pcdzls - hds

^lrl \* 8 13= pcdzls MP 8