Matematika. 5 sinf. Test savollari. I chorak

Matematika. 9 sinf. Test savollari. I - chorak

1. Quyidagi funksiyalardan qaysi biri kvadrat funksiya bo`ladi ?

A) y = 3x² + x³ – 8 B) y = 5x⁴ + 6x C) y = 2010x² + 41x + 9 D) y = 2x -3
2. Kvadrat funksiyaning nollarini toping: y = x² - 5x + 6
A) x₁=1, x₂=6 B) x₁= -1, x₂= - 6 C) x₁=2, x₂=3 D) x₁= -2, x₂= -3
3. Parabola uchining koordinatalarini toping: y = .
A) (-3; 2) B) (-3; - 2) C) (3; -2) D) (3; 2)
4. Agar (-1;2) nuqta y = kx² +3x – 4 parabolaga tegishli bo`lsa, k ning qiymatini toping.
A) 9 B) 6 C) -1 D) 1
5. Funksiyaning eng kichik qiymatini toping: y = x² + 4x + 5.
A) 5 B) 9 C) 3 D) 1
6. y = -2x² +6 funksiyaning grafigi qaysi koordinata choraklarida joylashgan ?
A) I, II, III, IV B) I, II C) III, IV D) I, III, IV
7.y = 4x² +12x +9 funksiyaning o`sish oralig`ini toping.
A) (1,5; ∞) B) (-∞; 1,5) C) (-∞; -1,5] D) [-1,5; ∞)
8. Parabolaning koordinata o`qlari bilan kesishish nuqtalarining koordinatalarini toping: y = -2x² – 8x +10
A) (1;0), (-5;0), (0;10) B) (-1;0), (5;0), (0;-10) C) (2;0), (-8;0), (0;-6)
D) (-2;0), (8;0), (0;6)
9. Quyidagi tengsizliklardan qaysi biri kvadrat tengsizlik ekanini toping.
A) 4x -5 > 0 B) 41x² – 9x + 1 < 0 C) 2x³ + 3x² -4x +7 > 0 D) x⁴-4< 0
10. y = x² +x -6 funksiya x ning qanday qiymatlarida manfiy qiymatlar qabul qiladi ?
A) (2; 3) B) (-3; 2) C) (-∞;2) U (3; ∞) D) (-∞;1) U (6; ∞)
11. Kvadrat tengsizlikni yeching: x² – 4x +6 > 0 .
A) (-∞;1) U (6; ∞) B) (2; 3) C) (-4; 6) D) yechimlari yo`q
12. Kvadrat tengsizlikni yeching: 3x² – 5x -2 > 0.
A) (-∞; ) U ( 2; ∞) B) (-∞; - ) U ( 2; ∞) C) (- ; 2) D) ( ; 2)
13. 4x² + 4x +1 ≤0 tengsizlikni yeching.
A) (- ∞; ∞) B) (-∞; - )U(- ;∞) C) x = - D) (-∞; -1)U(4;∞)
14. x = 41 qiymat qaysi tengsizlikning yechimi bo`ladi ?
A) (x-7)(x-2010) > 0 B) (x - 29)(x - 31) > 0 C) (x-30)(x-34) < 0
D) (x +1)(x + 42) < 0
15.Tengsizlikni yeching: (x – 6)(x – 13) <0.
A) (-∞;6) U (13; ∞) B) (-∞;-13) U (6; ∞) C) (-13; -6) D) (6;13)

16. Tengsizlikni yeching: (x + 4)(x + 9) >0.

A) (-∞;4) U (9; ∞) B) (-∞; -9) U (-4; ∞) C) (-9; -4) D) (4; 9)
17. x² + 8x+15 ≤ 0 tengsizlikning butun yechimlari yig`indisini toping.
A) -12 B) 12 C) 23 D) -4
18. p ning nechta butun qiymatida x² + px +4 = 0 tenglama haqiqiy ildizga ega emas ?
A) 7 B) 4 C) 16 D) 9
19. Teng yonli trapetsiyaning ikkita burchagi ayirmasi 40⁰ ga teng. uning burchaklarini toping.
A) 115⁰; 75⁰; 115⁰; 75⁰ B) 110⁰; 70⁰; 110⁰; 70⁰ C) 135⁰; 45⁰; 135⁰; 45⁰ D) 140⁰; 40⁰; 140⁰; 40⁰
20. A(7;11), B(10; 7) bo`lsa, AB kesmaning uzunligini toping.
A) 7 B) 35 C) 5 D) 147
21.Ikkita o`xshash ABC va DEF uchburchaklar berilgan.
Agar S_ABC = 75 m² , S_DEF = 675 m² va ABC uchburchakning bir tomoni 5 m bo`lsa, DEF uchburchakning unga mos tomonini toping.
A) 15 m B) 10 m C) 25 m D) 45 m
22.Berilgan uchburchak tomonlari 21 sm, 27 sm va 32 sm. Agar perimetri 120 sm bo`lgan uchburchak berilgan uchburchakka o`xshash bo`lsa, uning eng katta tomonini toping.
A) 42 sm B) 31,5 sm C) 40,5 sm D) 48 sm
23. AB va CD kesmalar O nuqtada kesishadi, AO = 12m, BO = 3 sm, CO = 28 sm, DO = 7 sm bo`lsa, AOC va BOD uchburchaklar yuzlari nisbatini toping.
A) 4 B) 9 C) 12 D) 16
24. Bo`yi 160 sm bo`lgan o`quvchi soyasining uzunligi 128 sm bo`lsa, bo`yi 210 sm bo`lgan basketbolchining soyasining uzunligini toping.
A) 178 sm B) 168 sm C) 158 sm D) 148 sm

25. To`rtburchak shaklidagi paxta maydoni xaritada yuzi 12 sm<sup>2</sup> bo`lgan to`rtburchak bilan tasvirlanadi. Agar xarita masshtabi 1: 5000 bo`lsa, maydonning haqiqiy yuzini toping.

A) 2 ga B) 2,4 ga C) 0,6 ga D) 3 ga