Tipos de Lineas (Con imágenes) y Division Artes Plasticas

June 11, 2018 | Author: Jorge Ubico | Category: Set (Mathematics), Mathematics, Physics & Mathematics, Science, Arts (General)
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Descripción: Tipos de Lineas (Con imágenes) y Division Artes Plasticas Linea Recta Linea convexa paralela vertical horiz...

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BMNEVEHRE_ AMHEC_ Açhec Veorc4 _ih ribc csueaac açhec eh sue ribi u |uhri ~ch eh uhc gmgc bmveoomÿh 

Açhec Ouv~c4 _ih ac açhec sue erãh oihrmrumbc eh nivgc ouv~c; |evi c u ~et u |uhri ~ch eh bmveoomihe bmnevehre 

Açhec Suefvcbc4 Erc açhec erã nivgcbc |iv bmnevehre veorc c u ~et sue e oivrch ehrve ç } aae~ch bmveoomihe bmnevehre 

Açhec Gmprc4 Erã nivgcbc |iv açhec veorc } ouv~c sue c u ~et aae~ch bmveoomihe bmnevehre 



_ejôh u |imomÿh eh ea e|comi Açhec ^evrmoca4 E ac açhec veorc |ev|ehbmouacv ca `ivmtihre

Açhec @ivmtihrca4 E ac açhec sue oivve|ihbe ca hm~ea bea cjuc ouchbi erc e ehouehrvc eh ve|ii 

Açhec Mhoamhcbc4 E ac açhec sue bemre be u |imomÿh ~evrmoca } `ivmtihrca } |veehrc uh eprvegi mhoamhcbi `comc uhi be u acbi 

_ejôh ac veacomÿh sue jucvbch ehrve ç Açhec \cvcaeac4 _ih bi i gã açhec sue erchbi eh uh gmgi |achi dcgã aaejch c uhmve ca |vi}eorcve u eprvegi 

Açhec Ifamouc4 E ac açhec sue e ehouehrvc oih ac `ivmtihrca nivgchbi uh ãhjuai sue hi e veori 

Açhec Oih~evjehre4 _ih açhec sue |cvrmehbi be |uhri bmnevehre e uheh eh irvi ca |vi}eorcv u eprvegi 

Açhec Bm~evjehre4 _ih ac açhec sue |cvreh be uh gmgi |uhri } ca |vi}eorcv u eprvegi e e|cvch eh bmveoomihe bmnevehre 

Açhec \ev|ehbmouacv4 E ac açhec sue e ehouehrvc oih ac `ivmtihrca nivgchbi uh ãhjuai veori 

BM^M_MIHE_ CVRE_ \AC_RMOC_ \MHRUVC Ac |mhruvc cvrçrmoc e ea cvre be ac ve|veehrcomÿh jvãnmoc urmamtchbi |mjgehri getoacbi oih irvc urchomc cjaurmhchre ivjãhmoc i mhrírmoc Eh ere cvre e eg|aech ríohmoc be |mhruvc! oihiomgmehri be reivçc bea oiaiv } be oig|imomÿh |morÿvmoc! } ea bmfudi

CVSUMREORUVC Ac cvsumreoruvc e ea cvre } ríohmoc be |vi}eorcv } bmeócv ebmnmomi! irvc ervuoruvc } e|comisue nivgch ea ehrivhi `ugchi Ac |cacfvc «cvsumreoruvc» |vi~mehe bea jvmeji γσϊ (cvo` ! ou}i mjhmnmocbi e ‐dene”! ‐sumeh rmehe ea gchbi”-! } ςεδςύη (rekrih ! e beomv! ‐oihrvuoriv” i ‐ocv|mhrevi”-

E_OUARUVC _e aacgc eouaruvc ca cvre be gibeacv ea fcvvi! rcaacv eh |mebvc! gcbevc u irvi gcrevmcae E uhc be ac Feaac Cvre eh ac ouca ea eouariv e ep|vec ovechbi ~iaôgehe } oihnivgchbi e|comi Eh ac eouaruvc e mhoau}eh ribc ac cvre be rcaac } omhoea! duhri oih ac be nuhbmomÿh } giabecbi

OEVCGMOC Ac oevãgmoc (|cacfvc bevm~cbc bea jvmeji δεσγανδρφ kevcgmkis ! &urchomc suegcbc&- e ea cvre be ncfvmocv veom|mehre! ~cmdc } irvi ifderi be cvomaac! u irvi gcrevmca oevãgmoi } |iv coomÿh bea ocaiv rvchnivgcvai eh urehmami be revvcoirc! aitc i |ivoeachc Rcgfmíh e ea higfve be bmo`i ifderi

IVNEFVEVMC Ac ivnefvevçc e ea rvcfcdi cvrçrmoi vecamtcbi ifve urehmami i cbivhi be gercae |veomii! i caecomihe be eaai6 Ai gercae sue oihrmru}eh ai ifderi be ivnefvevçc |vi|mcgehre bmo`i ih egmhehregehre ac |acrc } ea ivi i uhc getoac be cgfi! ea Eaeorvug

\UAMBI ] REPRMAE_

Reprma e ea rívgmhi jehívmoi c|amocbi ivmjmhcagehre c ac reac redmbc! |evi sue `i} e urmamtc rcgfmíh |cvc nmfvc! nmacgehri! `mactc e `mai! cç oigi |cvc ai gcrevmcae `macbi! cnmearvcbi i hi redmbi } redmbi! coiao`cbi! rvehtcbi! cb`evmbi! chubcbi i fivbcbi sue e ncfvmoch c |cvrmv be ehrveactcgmehri be uvbmgfve } rvcgc i redmbi! }c ec |achi i eaãrmoi

OIHDUHRI_ Eh gcregãrmoc! uh oihduhri e uhc oiaeoomÿh be ifderi oihmbevcbc oigi uh ifderi eh ç Ai ifderi be ac oiaeoomÿh |uebeh ev oucasumev oic4 |evihc! hôgevi! oiaive! aervc! nmjuvc! ero Ocbc uhi be ai ifderi eh ac oiaeoomÿh e uh eaegehri i gmegfvi bea oihduhri3 \iv edeg|ai! ea oihduhri be ai oiaive bea cvoiçvm e4 CM 7 {Vidi! Hcvchdc! Cgcvmaai! ^evbe! Ctua! Cóma! ^miaercw Uh oihduhri ueae benmhmve gebmchre uhc |vi|mebcb sue ribi u eaegehri |ieeh \iv edeg|ai! |cvc ai hôgevi hcruvcae! m oihmbevcgi ac |vi|mebcb be ev uh hôgevi |vmgi! ea oihduhri be ai hôgevi |vmgi e4 \ 7 {6! ?! 5! :! 33! 3?! w

Uh oihduhri suebc benmhmbi ôhmocgehre |iv u gmegfvi } |iv hcbc gã Eh |cvrmouacv ea ivbeh eh ea sue e ve|veehreh eri e mvveae~chre Cbegã! ocbc eaegehri |uebe c|cveoev be gchevc mbíhrmoc uhc iac ~et! eri e! hi |uebe `cfev eaegehri rircagehre mbíhrmoi ve|ermbi \iv edeg|ai4 _ 7 {Auhe! Gcvre! Gmívoiae! Due~e! ^mevhew 7 {Gcvre! ^mevhe! Due~e! Auhe! Gmívoiaew CM 7 {Vidi! Hcvchdc! Cgcvmaai! ^evbe! Ctua! Cóma! ^miaercw 7 {Vidi! Hcvchdc! Cgcvmaai! ^evbe! Ctua! Cóma! ^miaerc! Hcvchdcw Ai oihduhri |uebeh ev nmhmri i mhnmhmri Ea oihduhri be ai hôgevi hcruvcae e mhnmhmri! |evi ea oihduhri be ai |acherc eh ea _mregc _iacv e nmhmri (rmehe io`i eaegehri- Cbegã! oih ai oihduhri |uebeh oigfmhcve gebmchre i|evcomihe! be gchevc mgmacv c ac i|evcomihe oih hôgevi Ai oihduhri ih uh oihoe|ri |vmgmrm~i! eh ea ehrmbi be sue hi e |imfae benmhmvai eh rívgmhi be hiomihe gã eaegehrcae! |iv ai sue u erubmi |uebe vecamtcve be gchevc mhnivgca! c|eachbi c ac mhrumomÿh } c ac aÿjmoc \iv irvi acbi! ih ea oihoe|ri nuhbcgehrca be ac gcregãrmoc4 gebmchre eaai |uebe nivguacve ea veri be ifderi gcregãrmoi! oigi ai hôgevi } ac nuhomihe! ehrve irvi _u erubmi bercaacbi vesumeve |ue ac mhrvibuoomÿh be cpmigc } oihbuoe c ac reivçc be oihduhri

I|evcomihe oih oihduhri

Uhmÿh

Bmnevehomc

Mhreveoomÿh

Oig|aegehri

Bmnevehomc mgírvmoc

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