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1.2<br />

cvladiani gamosaxuleba. gantoleba.<br />

gantolebis saSualebiT amocanebis amoxsna<br />

axla cvladiani gamosaxuleba, gantoleba da gantolebis saSualebiT<br />

amocanebis amoxsna gavixsenoT.<br />

suraTze samkuTxedia gamosaxuli. vTqvaT,<br />

cnobilia, rom misi erT-erTi gverdi 12 sm-ia,<br />

12 sm 5 sm meore _ 5 sm. Tu mesame gverdis sigrZis ricxviT<br />

mniSvnelobas x-iT aRvniSnavT, maSin samkuTxedis<br />

perimetrisTvis gvaqvs cvladiani gamosaxuleba:<br />

12+5+x.<br />

SeiZleba Tu ara am gamosaxulebaSi x nebismieri ricxvi iyos<br />

gavixsenoT samkuTxedis erT-erTi Tviseba: nebismieri ori gverdis jami<br />

metia mesame gverdze.<br />

imedia, ar gagiWirdebaT dadgena, rom x naklebia 17-ze da metia 7-ze.<br />

magaliTad, Tu x=10, maSin<br />

12+5+x=27.<br />

27 aris mocemuli cvladiani gamosaxulebis mniSvneloba, roca x=10.<br />

vTqvaT, axla cnobilia samkuTxedis perimetri — 26 sm da mxolod ori<br />

gverdi: 5 sm da 12 sm. samkuTxedis mesame gverds vipoviT, Tu amovxsniT<br />

gantolebas:<br />

12+5+x=26.<br />

axla is igiveobebic gavixsenoT, romelTa gamoyenebiT gamosaxulebebs<br />

gardavqmnidiT, vamartivebdiT (Semoklebuli gamravlebis formulebi).<br />

(a+b) 2 =a 2 +2ab+b 2 ; (a–b) 2 =a 2 –2ab+b 2 ; (a+b)(a–b)=a 2 –b 2 .<br />

B<br />

a<br />

C b H<br />

a–b<br />

E<br />

b<br />

A<br />

F<br />

L<br />

b<br />

G a–b D<br />

am igiveobebs geometriul warmodgenebsac vukav-<br />

Si reb diT. magaliTad, am suraTze ABCD kvadratia.<br />

SeadareT daStrixuli figuris da EBHL marTkuTxedis<br />

farTobebi. romeli igiveobis aRwera SeiZleba<br />

am Se da rebis safuZvel ze<br />

SevajamoT: gavixseneT gasul wels Seswavlili zogierTi sakiTxi.<br />

momavalSi sxva sakiTxebsac gavixsenebT.<br />

14

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