Kitob raqami

MATEMATIKA

1. 
   Sher, 120 m ko`p B) Sher, 120 m ko`p
   

C) Yo`lbars, 150 m ko`p D) Yo`lbars, 1200 m ko`p


x π
A) 49 sm2 B) 42 sm2 C) 35 sm2 D) 50 sm2
86. 3(3). Agar ^{47,8 10}n ^{ 0, 0000478} bo’lsa, n ni toping.
A) -4 B) -5 C) -6 D) -7

77. 7(3).
y  cos² ( 
2 4
)  2ctgx
funksiyaning eng kichik

87. 8(3). A= {1;3;5;6;8;10} va B= {5;6;7;8;10} to’plamlar

musbat davrini toping.
A) ^6π B) davriy emas C) ^3π D) ^2π
berilgan ^{A ∪ B}
toping.
to’plamning qism to’plamlar sonini

7 8 9 69

¹       
^{ 1 } ^1^{1 } ^1^{1 } ...... ^1 ^{1 }
78. 1(3). Hisoblang: ^{       }
A) 7 B) 10 C) 69/7 D) 10/7

79. 14(3). ABCD to’rtburchak aylanaga ichki chizilgan, Agar 1050 , 300 bo’lsa,
A) 256 B) 6 C) 128 D) 11

88. 13(3). ABCD trapetsiyaning yuzi 60 ga teng, asoslari DC=6, AB=2. BC tomonidan E nuqta olingan bo’lib, BE=2EC bo’lsa, ADE uchbutchakning yuzini toping. A) 35 B) 16 C) 12 D) 21

_A) 75⁰
_B) 70⁰
_C) 80⁰
_D) 60⁰
89.
^an arifmetik progressiya uchun quyidagi munosabat

80. 
    19(3). Ko‘rkam shahridan Ko‘klam shahriga olib boruvchi yollar tasvirlangan. Ko‘rkam shahridan Ko‘klam shahriga necha xil usulda borish mumkin?
    

o`rili bo`lsa, ^a4 ni toping ?
a₈  a₅  23 _, a₆  a₉  30
5 3 11

1. 
   2 B)
   

3. 
   C)
   

2 _D) 4

_π sin ^π cos ^π _π

2sin²
 ( ⁶  ⁶ )  ctg

1. 
   5 xil B) 9 xil C) 6 xil D) 7 xil
   

90. Soddalshtiring:
⁶ cos ^π
6
sin ^{π 6}
6

1. 
   6 B)
   

e ₁
^ C) 2 D) 1

_ (e^x 

80. 
    10(3). Hisoblng: ¹
    

)dx.
x

91. 
    Tengsizlikning intervaldagi yechimini ko`rsating ?
    

1. 
   e^e  e 1
   

_C) e^e  e 1

2. 
   e^e  e 1
   

_D) e^e  e 1


^{x  1} 2
x _ ^x
x²  ¹

A)
B)

 x 1 _C)
x 1
D)

82. 
    Soddalashtiring: ^x
    

A) -1 B) 1 C) x-1 D) x+1

82. 
    Quyidagilardan nechtasi to’g’ri?
    

1) sin 2018cos 2018  tg 2018 ctg 2018;
2) sin 2018  cos 2018  tg 2018  ctg2018;
3)sin 2018 tg 2018  cos 2018 ctg 2018  0;
₄₎ sin 2018 _ tg2018 _.

92. Berilgan chizmaga ko`ra x ni toping. (BA⊥AC,BE=EC, DE-bissektirisa)

cos 2018 ctg 2018

A) 3 B) 1 C) 2 D) 4

84. 
    5(3). (1 – x) ^ (x+3) > 0 tengsizlikning butun yechimlari yig’indisini toping.
    

A) -3 B) 2 C) -5 D) 0

A) 17 B) 19 C) 21 D) 15

84. 
    18(3). Rasmda tasvirlangan, kvadrat va to‘g‘ri to‘rtburchakdan tuzilganmurakkab shaklning yuzini toping.
    

93. 
    Ushbu grafik toping.
    

y  ax²  bx  c
ning grafigi bo`lsa a+b+c ni

93. 
    11(3). Agar a, b, c manfiy butun sonlar bo’lib,
    

1 _ 1 _ 1
a b c

1. 
   8 ⁷
   

B) ²⁴ ,
b)4 ¹¹
34 _,
c)13 ⁵
13

tengsizliklar bajarilsa, soddalashtiring.

a  b  b  c  a  c

ifodani
a)8 ⁵

C) ²⁴ ,

1. 
   5 ⁵
   

b)4 ³²
34 _,
b)5 ³¹
c)13¹⁵
13
c)14 ⁵

A) -2a-2c B) -2b C) b-a D) 0
D) ²⁴ ,
34 _, 11

95. 4(3). 1,16,81,256, 625, …. Ketma –ketlikning 10 – _{105. Agar,}


f ( x) 


bo’lsa,


f '(1)  ?

hadini toping.
A) 10000 B) 696 C) 1024 D) 654

96. 
    17(3). Rasmdan foydalanib, qo‘shishni bajaring
    

A) 1,1(6) B) 0 C) -1,(3) D) 1,(6)





Bir soatgina ilm o`rganish bir kechalik ibodatdan yaxshidir.

6

1. 
   ⁹ B)
   

3

3. 
   C)
   

5 21

6 _D) 5

96. 
    12(3). ABC uchburchakning BC tomonida D nuqta olingan.Agar BD=6, DC=4 va AB=AD=5 bo’lsa, ADC uchburchakning yuzini toping.
    

A) 14 B) 10 C) 8 D) 16

96. 
    6(3). Agar f(x-5) =3x-2 bo’lsa f (f (1)) ni toping. A) 61 B) 53 C) 60 D) 59
    

96. 
    15(3). ABC to’gri burchakli uchburchakning katetlari AB = 10, AC=15 va AN bissektrisa bolsa, ABN uchburchakning yuzini toping.
    

A) 48 B) 45 C) 30 D) 42

96. 
    Tenglamani yeching:
    

2 2
log 80  log (2^x  5)  x  3
A) 0,5 B) 0,25 C) 1 D) 0

96. 
    9(3). Hisoblang:
    

^ 7  5 _ 7  5 ^ _: ^ _
^ 3 1 3 1 ^{ }
  
3

1. 
   1 B)
   

3. 
   ³
   
4. 
   ³
   

96. 
    20(3). Rasmdagi c- ^ FOE, d- ^ COD burchaklarni toping
    

A) c-40°, d-148° B) c-143°, d-148° C) c-43°, d-18° D) c-43°, d-148°

103. 2(3). Agar ²a ^{ 125, 5}b ^{ 16}
bo’lsa ^{a  b}
ning qiymatini