Ejercicio de Metrado Ejercicio de Metrado
February 10, 2023 | Author: Anonymous | Category: N/A
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Udtldoduotdrrdoa`dckgarfkfastrk`k.Ckgarfk Udtldoduotdrrdoa`dc kgarfkfastrk`k.Ckgarfk sdflelreuckrtldod4fdtras`drk`laycktrlkoiuckrds sdflelreuckrtldod4fdtras`drk`lay cktrlkoiuckrds dqulcëtdrk`d;>fdtras`dck`a
Ekceuckr= k) koeba ba`dc elfld ota a: :- : j) va vacu cufd cu fdo` fd o`dd o` ddxe dd xekv xe kvke kv kelõ ke lõo, lõ o,rd o, rdccccdo ccdo doay ayfk ay fktd fk tdrl td rlk rl kc dxed`dotd.
WLUPKDO ^CKOPK
Udtldoduotdrrdoa`dckgarfkfastrk`k.Ckgarfk sdflelreuckrtldod4fdtras`drk`laycktrlkoiuckrds dqulcëtdrk`d;>fdtras`dck`a
Ekceuckr= k) Ko Koe eba ba`d `dc ce elf lflldot ota a: :-: j) Wacuf acufdo do`dd `ddxe xekv kvkelõ kelõo, o,rdcc rdccdoa doayf yfktdrl ktdrlkc kc dxed`dotd.
j)vacufdo`ddxekvkelõo,rdccdoay fktdrlkcdxed`dotd. Eëceuca`dËrdks= - Ërdk`d Ërdk`dckFl ckFltk``d tk``dckE ckEaraok. araok. ( √ ) 6 6
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: (4 √0.5; ) :
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- Ërdk Ërdk`d `dc^ c^acæi acæiaoa aoa.. √ 6√
:
∙
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∙ >.7
6;;.;727
Eëceuca`dWacufdo`dDxekvkelõo= Wacufdo`dDxekvkelõo`dckFltk` `dckEaraok. 6 ∙
Wacufdo`dDxekvkelõo`dc^acæiaoa
6 ∙
6;>.;
∙ ;.4
6;;.;727
6;7.945
6;4.;4
∙ ;.4
6 + 6;4.;4 +;7.945
65;.5
Eëceuca`dWacufdo`dZdccdoa= Wacufdo`dZdccdoa`dckFltk``dckEaraok.
6 6
( √ ) : (0.25 √0.5; ) :
6 6 ∙ 69.077 ∙ ;.> 69.077
Z60.25 60.5; 69.077
Eëceuca`dWacufdo`dZdccdoa= Wacufdo`dZdccdoa`dc^acæiaoa
√ 6√
∙
:
6;77 6;9.::22 6>.04
6;< 6;.:4
WacufdoPatkc`dZdccdoa=
6 + 69.077 +:.>44
6fdtras`dck`a. Ekceuckr= WacufdoDxekvk`a
WacufdoZdccdok`a
Wacufdo`dFktdrlkcDclflok`a
Wacufdo`dUajrdelfldota
Wacufdo`dElfldotaEarrl`a
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UACTELÕO WACTFDO@DDREKWK@A(WD) WD67ck`asx7fx>.4fx;.4f
WD6
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UACTELAO
WACTFDO@DZDCCDOK@A(WZ) WZ6 67ck`asx7fx>.54fx>.9>f
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WACTFDO@DFKPDZLKC DCLFLOK@A(WFD) D
D
Z6:9 6:9
WF 6 W -W WFD 6 ;2.;2
- 2.2: .2:
UACTELAO WACTFDO@DUAJZDELFLDOPA(WU E) WUE6 6(7ck`asx7fx>.2>fx>.;4f) (7ck`asx7fx>.2>fx>.;4f) ― (7eacufoksx>.0>fx>.;4fx>.2>f) (7eacufoksx>.0>fx>.;4fx>.2>f) WUE6 0.5 0.5: f - >.:22 .:22 f 6
0.>5: .>5: f
UACTELAO
WACTFDO@DELFLDOPAEAZZL@A(WeE)
WeE 6 7ck`asx7fx>.4fx>.2>f WeE 6 ;0. 0 f
Lotdirkotds= -Kcvkrk`aEarodmaMkfds -^kckelasckzafkx -^ld`rk^kskpdrkZa`lcZkgkdc -Wlccdiks\avdrkHktty -BaoardsK`kokqud -Baoards K`kokqud Kcdmko`rk -Wkc`lvldzaWksqudzMarid
FkreaPdõrlea
Fdtrk`a `ddxekvkelaods `ddxekvkelaods== Uaotrkjkmasearrdspao`ldotdskcas
eartds,odedskrlaspkrkkcekozkrcasolvdcdspraydetk`as`dc tdrrdoadockdmdeuelõo`dckelfdotkelõo`dckd`lglekelõoysus dxtdrlards8ksl dxtdrlards8 ksl eafa`krekj eafa`krekjl`kkcasdcdfdotas l`kkcasdcdfdotasqud`djko qud`djkolr lr dotdrrk`asysujtdrrëodas,tkcdseafaelfdotkelaods,tujdræks,dte.
Fdtrk`a Fdtr k`a `drdccd `drdccdoa= oa= Eafprdo`dckdmdeuelõo`dtrkjkmas
tdo`ldotdskrdccdokrzkomks(eafadsdceksa`deacaekelõo`d tujdræks,elfdot tujdr æks,elfdotkelao kelaodsdotdrr dsdotdrrk`ks k`ks,dte.) ,dte.) adcrdcc adcrdccdoa`dzaok doa`dzaokss rdqudrl`ksparcasolvdcds`dplsasdstkjcdel`asdocaspckoas Fdtrk`a `dfktdrlkcd `dfktdrlkcdxed`dotd= xed`dotd= Dcvacufdo`dcfktdrlkckdclflokr, sdrëocasearrdspao`ldotdskcksufktarlk`dta`kscks dxekvkelaods,fdoascksufktarlk`dcasvacýfdods`drdccdoas eaofktdrlkcpraplafuctlpclek`aspardcgketar`ddspaomkfldota.
^krkckdstrueturkkpartlek`k.Ekceuckr, ^krkckdstrueturkkpartlek`k .Ekceuckr,tkotapkrk tkotapkrk elfldotaseafapkrkzkpktks k)Wacufdo`ddxekvkelaods. j)Wacufdo`drdccdoa. e)Wacufdo`dfktdrlkc.
k)Wacufdo`ddxekvkelaods 7]kpktks*(;.4*;*;)6>f5 0*(:.> 0*( :.>>*; >*;.4> .4>*>. *>.0> 0>)6 )6 0.2>f 0.2>f5 5 :*(0.> :*( 0.>>*; >*;.4> .4>*>. *>.0>) 0>)6 6 0.2>f 0.2>f5 5 ;2.7>f5
j) Wacufdo`drdccdoa Dozkpktks= (;*;*>.4)-(>.0*>.0*>.4)6>.0:f5*7zkpktks6:.4: rdccdoa`delfldotas= (>.4*>.:4*;7)6:.>> :.4:+ :.>> 0.4:f5 e) Wacufdo`dfktdrlkc. Tof5`dtldrrkokturkc6;.:4f5`dtldrrksudctk uof5`dtldrrkokturkc6>.2f5`dtldrrkeafpketk`k vacufdodxekvk`a6;2.7>*(;/>.2) vacufdo`drdccdoa60.4:*(;.:4/>.2) vacufdo`dfktdrlkcdxed`dotd6vacufdo`ddxekvk`a vacufdo`dfktdrlkcdxed`dotd6:5.:4-9>.7:4 vacufdo`dfktdrlkcdxed`dotd6;7.;29
―
vacufdo`drdccdoa
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