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10 sibrtyeze mocemulia sami wertili, romlebic erT wrfes ar<br />
ekuTvnis. ramdeni sxvadasxva paraleluri gadatanis dasaxeleba<br />
SeiZleba am wertilebis mixedviT<br />
1) 2 2) 4 3) 6 4) 1.<br />
11 sibrtyeze mocemulia sami wertili _ A(2; 1), B(3; 1), C(5, 1); ramdeni<br />
sxvadasxva paraleluri gadatanis dasaxeleba SeiZleba am wertilebis<br />
mixedviT<br />
1) 2 2) 4 3) 6 4) 1.<br />
12 romeli wertili gadadis Tavis TavSi nebismieri kuTxiT mobrunebisas<br />
1) sibrtyis nebismieri wertili<br />
2) mobrunebis centri<br />
3) mobrunebis centrisgan gansxvavebuli nebismieri wertili<br />
4) mobrunebis centridan 1 sm-iT daSorebuli wertilebi.<br />
13 wrfis raime wertilis garSemo ra kuTxiT mobrunebisas SeiZleba<br />
gadavides es wrfe amave wrfeSi<br />
1) 90 0 -is toli kuTxiT 2) 180 0 -is toli kuTxiT<br />
3) 45 0 -is toli kuTxiT 4) 60 0 -is toli kuTxiT.<br />
14 monakveTis mobrunebisas misi Sua wertilis garSemo mobrunebis ra<br />
zomis kuTxis SemTxvevaSi SeiZleba miviRoT igive monakveTi<br />
1) 180 0 -is 2) 90 0 -is 3) 45 0 -is 4) 60 0 -is.<br />
15 koordinatTa saTavis garSemo saaTis isris sawinaaRmdego mimarTulebiT<br />
180 0 -is toli kuTxiT mobrunebisas nebismieri M(x; y) wertili<br />
gadadis<br />
1) M(x; -y) wertilSi 2) M(-x; -y) wertilSi<br />
3) M(-x; y) wertilSi 4) M(x; y) wertilSi.<br />
16 koordinatTa saTavis garSemo saaTis isris sawinaaRmdego mimarTulebiT<br />
90 0 -iani kuTxiT mobrunebisas M(0; 6) wertili gadadis<br />
1) M¢(0; -6) wertilSi 2) M¢(-6; 0) wertilSi<br />
3) M¢(-6; -6) wertilSi 4) M¢(6; 0) wertilSi.<br />
amoxseniT amocanebi<br />
17 a) b)<br />
suraTze gamosaxulia brtyeli figurebi _ kvadrati da wre.<br />
aRwereT wrfeebi, romelTa mimarT simetriisas es figurebi Tavis<br />
TavSi gadadis (simetriis RerZebi).<br />
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