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FUNKSIYA TEST 2
1. π¦=2 chiziqqa nisbatan π¦= β6π₯+10 funksiyaga simmetrik funksiyani toping. A) β β6π₯β6 B) β6π₯+12 C) β +6π₯β6 D) β β6π₯+6 2. (π₯)= β2 parabola uchining koordinatalari koβpaytmasini toping. A) 4 B) β4 C) 2 D) β2 3. Koordinatalar boshiga nisbatan π¦=3 β6π₯+7 funksiyaga simmetrik boβlgan funksiyani toping. A) π¦=3 +6π₯+7 B) π¦=β3 +6π₯+7 C) π¦=β3 +6π₯β7 D) π¦=β3 β6π₯β7 4. π¦=2 +ππ₯+2 parabola x oβqiga urinsa, π=? A) Β±1 B) Β±2 C) Β±3 D) Β±4 5. π¦= +2π₯β3 va π¦=β +π₯β1 parabolalarning kesishish nuqtalarining absissalarini yigβindisini toping A) B) C) D) -1 6. Grafiklari (β5;2) nuqtadan oβtmaydigan chiziqli funksiyani koβrsating. A) y=-3x-13 B) y=-4x-18 C) y= 4x+22 D) y= 3x+19 7. (0; 2) nuqtadan oβtib, π¦ = 3π₯ + 1 funksiyaning grafigiga perpendikulyar boβlgan toβgβri chiziq tenglamasini tuzing. A) π¦ =β3π₯β2 B) π¦ =β13π₯β2 C) π¦ =β3π₯+2 D) y= β x +2 8. π¦=2 β6π₯+9 funksiyaning ordinata oβqiga nisbatan simmetrik funksiyasini toping. A) π¦=2 +6π₯+9 B) π¦=β2 β6π₯β9 C) π¦=2 β6π₯β9 D) π¦=β2 +6π₯β9 9. (4;0) va (0;3) nuqtalardan oβtuvchi toβgβri chiziqning burchak koeffitsiyentini toping. A) β0,25 B) β0,76 C) β0,96 D) β0,75 10. π¦ = 1 ga nisbatan π¦ = β 4π₯ β 5 funksiyaga simmetrik funksiyani toping. A) β + 4π₯ + 7 B) β β 4π₯ β 7 C) β + 4π₯ β 7 D) β 4π₯ β 7 11. (π₯) = 3 + 4 boβlsa, π(β1) + π(0) + π(1) ni toping. A) β7 B) 12 C) 3 D) 7 12. π¦=12β4π₯β Funksiyaning oβsish va kamayish oraligβini aniqlang. A) (ββ;β2)β,(β2;+β)β B) (ββ;β2]β,[β2;+β)β C) (ββ;β2)β,(β2;+β)β D) (ββ;β2]β,[β2;+β)β 13. Agar π¦=π β3 funksiyaning grafigi (β2;9) nuqtadan oβtsa, π=? A) 1,5 B) β1,5 C) 1 D) 14. 15. Download 31.76 Kb. Do'stlaringiz bilan baham: |
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