Desafio Final

Hfsnlc` Lc Lcinj1 2= 2=2>-> >->N - B B` ``tgndp @ @ij ijccif - N Nrrquctft`(n (n)) G Gjj`uh G G` `dp...

ottp tpss1//`ijci ciff.cetc.g`d.br/ r/gg`ursfs/7 /72> 2>7 7/quczzfs/726 263 36

 

Fitrfen 5 dnc fd 27163

]`it`s >==

Hcsp`iävfj ntã 5 dnc fd 27163

]freuitns >6

Jcdctf hf tfdp` Ifioud

@ Hfsnlc` Lcinj fstî hcsp`iävfj! >. Cistruåöfs pnrn rfnjcznr ` hfsnlc`

G`isujtf n hntn hf fitrfen i` tfstf f fd sfu gnjfihîrc`. Rfsfrvf ud tfdp` pnrn rfnjcznr n ntcvchnhf, jfcn ns `rcfitnåöfs f fiuigcnh`s g`d ntfiåç`. Fd gns` hf hñvchns utcjczf ` "L÷rud hf hñvchns h` Hfsnlc` Lcinj". ]nrn cicgcî-j` gjcquf fd "Lnzfr tfstf". \`gá tfd s`dfitf udn tfitntcvn f iç` oî jcdctf hf tfdp` hflcich` pnrn rfnjczî-j`. Gns` prfgcsf citfrr`dpfr n ntcvchnhf, npfins hfcxf n pîecin f, n` rft`rinr, gjcquf fd "Rft`dnr tfstf". Gjcquf fd "Fivcnr tfstf" s`dfitf qunih` v`gá g`igjuä-j`. Nitfs hf fivcnr g`ilcrn t`hns ns qufstöfs. Gns` ` tfstf sfan cicgcnh` f iç` fivcnh` ntã ` lcinj h` prnz` hf fitrfen, n pjntnl`rdn fivcnrî n tfitntcvn iç` lcinjcznhn nut`dntcgndfitf, cihfpfihfitf h` pr`erfss` i` tfstf. Lcquf ntfit` n` sfu tfstf f n` prnz` lcinj, p`cs i`vns tfitntcvns s÷ sfrç` g`igfhchns fd gns`s hf qufstöfs dãhcgns. @ enbnrct` sfrî hcsp`icbcjcznh` pnrtcr hf sfxtn-lfcrn, =5/=6/2=2> ís 27o63. B`is fstuh`s! 2. @ nrqucv` nbncx` g`itãd ` fiuigcnh` h` hfsnlc` Fiuigcnh` h` Hfsnlc` Lcinj - B``tgndp Nrquctft`(n) hf Gj`uh G`dputcie.phl

DNCW RFGFIXF

Xfitntcvn

Xfdp`

]`itunåç`

Xfitntcvn >

>.226 dciut`s

>== hf >==

]`itunåç` hfstf tfstf1 >== hf >== Fivcnh` 2 dnc fd >>1=6 Fstn tfitntcvn jfv`u >.226 dciut`s.

> `l ? Hfsnlc` Lc Lcinj1 2= 2=2>-> >->N - B B` ``tgndp @ @ij ijccif - N Nrrquctft`(n (n)) G Gjj`uh G G` `dp...  

]freuitn >

=2/=6/2=2> >>1=5 ottp tpss1//`ijci ciff.cetc.g`d.br/ r/gg`ursfs/7 /72> 2>7 7/quczzfs/726 263 36

>>1=5 ottp tpss1//`ijci ciff.cetc.g`d.br/ r/gg`ursfs/7 /72> 2>7 7/quczzfs/726 263 36

 

]freuitn >6

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