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Ona tili (15 ta)
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səhifə | 4/5 | tarix | 14.09.2023 | ölçüsü | 181,51 Kb. | | #121897 |
| 70134122 fizika matematikaMATEMATIKA (30 TA)
112016 + 112017 + 112018 ifodani 19 ga bo‘lgandagi qoldiqni toping.
A) 15 B) 13 C) 0 D) 10
Hisoblang: ((3/26-1/37)+(40/111+118/104))•3/38
A) 1/6 B) 1/10 C) 1/8 D) 1/12
1/3+1/7+1/11+1/15=a bo‘lsa, 20/21+52/165 ni a orqali ifodalang.
A) 2+a B) 2a+2 C) 2a D) 4a
Xonadon kunlik elektr energiyasining 40 foizi muzlatgichga sarf bo‘lsa, muzlatgich ishlagan kunda ishlamagan kundagisiga nisbatan necha foiz ko‘p energiya sarflanadi?
A) 40 B) 33,(3) C) 66,(6) D) 60
Hisoblang:
A) (7-2√5)/4 B) (7-√5)/4 C) (7+2√5)/4 D) 1
Hisoblang:
A) √2 B) √(√2-1) C) 1 D) 3-√8
n ta hadining yig‘indisi Sn=n3+5n2+3n progressiyaning umumiy hadi ko‘rinishini toping.
A) an=2n2+6n-1
B) an=3n2+6n-2
C) an=3n2+7n+1
D) an=3n2+7n-1
Agar a, b, c sonlar geometrik progressiyaning ketma – ket hadlari bo‘lsa, a3b3 + b3c3 + c3a3 – abc(a3 + b3 + c3) ifodaning qiymatini toping.
A) a∙b∙c
B) a∙(b + c)
C) 0
D) a3∙b3∙c3
Soddalashtiring: 1-2cos2α
A) 4sin(α-π/6)sin(α+π/6)
B) 4cos(α-π/6)sin(α+π/6)
C) 4cos(α+π/6)sin(α+π/6)
D) 4sin(α-π/6)cos(α+π/6)
tenglamaning [0; π] oraliqdagi yechimlari yig‘indisini toping.
A) 0 B) 4π/3 C) π/3 D) 5π/3
ifodani soddalashtiring.
A) 4 B) 8 C) 16 D) 5
a, b va c lar uchun quyidagi shart bajarilsa, ning qiymatini toping.
A) 6 B) 4 C) 5 D) aniqlab bo‘lmaydi
Soddalashtiring:
A) B) C) D)
tenglamaning ildizlari yig‘indisini toping.
A) 3 B) – 1 C) 1 D) 0
Tenglamani yeching:
A) √2 va -√2 B) -√2 C) √2 D) 2
Tenglama haqiqiy ildizlari yig‘indisini toping. x3+2x2+x-4=0
A) 5 B) 1 C) 3 D) 4
Tengsizlik quyidagi oraliqlardan qaysi birida yechimga ega emas?
A) [-4, ∞) B) [-4, 5) C) [-5, -4) D) [-4, -3)
x>0 bo‘lsa, tengsizlikni yeching: (x2-5x+4)/(x2-3x-4)˃0
A) [1, ∞) B) [-1, ∞) C) (1, ∞) D) (-∞, ∞)
Funksiyaning teskari funksiyasini toping. y=arcsin(1+sinx)
A) y=arcsin(sinx-1)
B) y=arcsin(cosx-1)
C) y=arccos(sinx-1)
D) y=arcsin(sinx+1)
Agar f(x) funksiya y = x2 + 4x + 8 va y = x2 + 8x + 4 kvadrat funksiyalar uchun umumiy urinma tenglamasi bo‘lsa, f(2) ning qiymatini hisoblang.
A) 20 B) 24 C) 15 D) 12
y=tgx bo‘lsa, tengsizlikni yeching: y’-1˂0
A) [√3•π/2, π] B) [0, π] C) [√3•π/2, 2π] D) yechimga ega emas
x•3x = x(7 ─ x) + 3(3x ─ 4) tenglamaning ildizlari yigʻindisini toping.
A) 4 B) 1 C) ─ 2 D) 3
Integralni hisoblang:
A)
B)
C)
D)
To‘g‘ri burchakli uchburchakka ichki chizilgan yarim aylana katetlarga urinadi va aylana markazi gepotenuza o‘rtasida yotadi. Agar uchburchakning bitta kateti 4 cm bo‘lsa, yarim aylana yuzini hisoblang.
A) 4π B) 2π C) 3π D) 2√3π
A) x=136, y=100, z=124 B) x=130, y=100, z=130 C) x=120, y=100, z=140 D) x=146, y=80, z=134
Chorak aylanani to‘ldirish natijasida hosil bo‘ladigan doiraning yuzi 256π ga teng bo‘lsa, shtrixlangan soha yuzini toping.
A) (256√2-320)π B) (256√2+320)π C) (256√2-220)π D) (256√2-160)π
Muntazam uchburchakli piramida asosining tomoni 4 ga teng bo‘lib, uning kvadrat shaklidagi kesim yuzi 4 ga teng. Piramida yon sirti yuzini uning asos yuziga nisbatini toping.
A) 1,5 B) 3 C) D)
Asosining tomonlari 3:2 kabi nisbatda bo‘lgan muntazam to‘rtburchakli kesik piramidaga shar ichki chizilgan bo‘lsa, piramidaning hajmini shar hajmiga nisbatini aniqlang.
A) B) C) D)
Toʻrtta nuqta berilgan: A(0; 2), B(3; 1), C(– 5; 3) va D(2; 4). Bu nuqtalar uchun shart bajarilsa, Q nuqtaning abssissa va ordinatasi ayirmasining modulini toping.
A) 0 B) 2,5 C) 1 D) 3
Muzlatgichda 70 ta muzqaymoq bor edi. Ulardan 21 tasi mevali, qolganlari shokoladli. Ularning 21 tasi “Kit-Kat”, qolganlari “Best”. Tanlangan shokoladli muzqaymoqlar orasida “Best” chiqish ehtimolligini aniqlang.
A) 4/7 B) 3/7C) 0,4 D) 0,3
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