uchi siljigan parabola

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1662926429.doc ) ; ( b a ox 2 p 2 p 2 p 2 p 2 p ) ( 2 ) ( 2 a x p b y - = - ) ; ( b a ox ) ( 2 ) ( 2 a x p b y - - = - ) ; ( b a oy ) ( 2 ) ( 2 b y p a x - - = - ) ; ( b a oy ) ( 2 ) ( 2 b y p a x - - = - 0 > p ox p ( ) ( ) . 2 8 16 1 5 2 3 7 2 = þ = þ - = - p p p 2 = p ( ) ( ) 1 4 3 2 - = - x y ox ox 10 5 3 8 2 = þ = - …

$bo`lgan parabola tenglamasini tuzing . y e c h i s h. shartga ko`ra izlanayotgan parabolaning tenglamasi (6.2.1) ko`rinishda bo`ladi. parabolaning o`qi o`qqa parallel bo`lgani uchun (uchining va fokisining) ordinatalari bir xil va demak, o`qqa parallel bo`lgan to`g`ri chiziqda yotadi), parobolaning tarmoqlari esa o`ngga yo`nalgan (parabolaning fokusi uchidan o`ngda joylashgan). parobolaning uchi bilan fokusi orasidagi masofa p\2 ga teng bo`lgani uchun . a uchining koordinatalarini va ning topilgan qiymatini (6.2.1) tenglamaga qo’yib, ni hosil qilamiz . 16 – m i s o l. parabola uchi va fokusining koordinatalarini toping. direktrisasining tenglamasini tuzing. y e c h i s h. parobolala tenglamasini (6.2.1) ko`rinishga keltiramiz : bundan parabola uchining koordinatalari: a (3;-2); . parabola uchidan fokusigacha bo`lgan masofa ga teng. fokusning abssissasi: fokus parabola uchidan o`ngda joylashgan, chunki parabolaning tarmoqlari o`ngga yo`nalgan; fokusning ordinatasi parabola uchining ordinatasiga teng, chunki parobolaning o`qi o`qqa parallel, u holda fokusning koordinatalari f (9 ; -2) …$

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1662926429.doc ) ; ( b a ox 2 p 2 p 2 p 2 p 2 p ) ( 2 ) ( 2 a x p b y - = - ) ; ( b a ox ) ( 2 ) ( 2 a x p b y - - = - ) ; ( b a oy ) ( 2 ) ( 2 b y p a x - - = - ) ; ( b a oy ) ( 2 ) ( 2 b y p a x - - = - 0 > p ox p ( ) ( ) . 2 8 16 1 5 2 3 7 2 = þ = þ - = - …

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