ikkinchi tartibli chiziqlar uchun test

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tarqatma va vizual materiallar testlar topshiriqlar to’g’ri javob muqobil javob muqobil javob muqobil javob ikkinchi tartibli chiziqlarning umumiy tenglamasini aniqlang. * 022 22  feycybxyax 2 2 2 0ax bxy cy ey f     0ax bx cy ey f     2 2 0ax bxy cy ey f     ellips tenglamasini aniqlang. * 2 2 2 2 1 x y a b   2 2 2 2 1 x y a b   2 2 2 2 1 x y a b    2 2 2 2 1 ŕ â ő ó   giperbola tenglamasini aniqlang. * 2 2 2 2 1 x y a b   2 2 2 2 1 x y a b   2 2 2 2 1 x y a b    2 2 2 2 1 ŕ …

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2 1 16 25 x y   2 22 1 16 25 x y   5, 4a b  bo`lsa giperbolaning kanonik tenglamasini tuzing. * 2 2 1 25 16 x y   2 2 1 16 25 x y   2 2 1 16 25 x y   2 22 1 16 25 x y   1 markazi (0,-3) nuqtada va radiusi 3 birlikka teng bulgan aylananing tenglamasini tuzing. 2. quyidagi aylananing radiusi va markazining koordinatalari topilsin x2+y2+2x-6y+5=0. 3. markazi (5;-7) nuqtada bulgan va (2;-3) nuqtadan utadigan aylana tenglamasini tuzing. 4. 3x2+3y2-18x-10y-48=0 aylananing koordinata uqlari bilan kesishish nuqtalarini toping. 5. x2+y2-4x+2y-29=0 aylana bilan x-y-1=0 tug’ri chiziqning kesishish nuqtalarining koordinatalarini toping. 6. a(3;1) , b(-2;6) va c(-5;-3) nuqtalardan utadigan aylana tenglamasini tuzing. 7. tenglama bilan berilgan aylananing markazining koordinatalarini toping. 8. m1(1;2), m2(3;4), m3(-4;3), m4(0;5) va m5(5;-1) nuqtalardan qaysi birlari x2+y2=25 tenglama bilan berilgan …

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ni toping. 19.a(√3;√6 ) va b(3;√2) nuqtalardan o’tuvchi ellipsning tenglamasini tuzing. ellipsning fokuslari ox o’qida yotadi. 20.x2/225+y2/25=1 ellipsning tenglamasidan direktrisasini toping.

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tarqatma va vizual materiallar testlar topshiriqlar to’g’ri javob muqobil javob muqobil javob muqobil javob ikkinchi tartibli chiziqlarning umumiy tenglamasini aniqlang. * 022 22  feycybxyax 2 2 2 0ax bxy cy ey f     0ax bx cy ey f     2 2 0ax bxy cy ey f     ellips tenglamasini aniqlang. * 2 2 2 2 1 x y a b   2 2 2 2 1 x y a b   2 2 2 2 1 x y a b    2 2 2 2 1 ŕ â ő ó   giperbola tenglamasini aniqlang. * 2 2 2 2 1 x y a b  …

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