1. Kasrning maxrajini irratsionallikdan qutqaring hisoblang
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MATEMATIKA 2
MATEMATIKA 1. Kasrning maxrajini irratsionallikdan qutqaring. 2. hisoblang. 7. Teng yonli trapetsiyada yon tomon va katta asos b ga, kichik burchak esa α ga teng. Trapetsiyaning yuzini toping. 8. Asoslarining radiuslari 2 va 11 ga teng bo’lgan kesik konus va unga tengdosh silindrning balandliklari ham o’zaro teng bo’lsa, silindr asosining radiusini toping. A) 8 B) 6 C) 7,5 D) 7 9. soddalashtiring. A) 0 B) 1 C) cosα D) sinα 10. Ifodani soddalashtiring. 11. Quyidagi funksiyaga teskari funksiyani toping. 12. [log23]+[log24]+[log25]+…+[log216] ni hisoblang. [a] butun qismi. A) 34 B) 37 C) 33 D) 38 13. P1(x–1)=3x–4, P2=(x+2)=4–5x hamda P3(x)=6x–2 bo’lsa P1(x)+P2(x)+P3(x–3) ni hisoblang. A) –8x+33 B) 4x–7 C) –4x+7 D) –8x+7 14. Tengsizlikni yeching. 15. Tengsizlikni yeching. A) [1; 2] B) [-2; 1] C) [2; ∞) D) [1; ∞) 16. Ifodani soddalashtiring. A) sinα B) 1/2 C) 1 D) –1 17. ABC uchburchakda ∠ C=γ, ∠B=β, ∠A=α, α:β:γ=1:2:3, 3 2=BC bo’lsa, perimetrini toping. 18. ning qiymatini toping. 19. DABC piramida ABC asosining BE medianasi va DC qirrasining o’rtasi F orqali tekislik o’tkazilgan. Agar DABC piramidaning hajmi 40 sm3 ga teng bo’lsa, ADBFE shaklining hajmini toping. A) 20 B) 10 C) 40 D) 30 20. Teng yonli o’tkir burchakli ABC(AB=BC) uchburchakning asosidagi burchagi α ga teng. BD balandlik AE balandlikni A uchidan boshlab hisoblanganda qanday nisbatda bo’ladi? 21. ni hisoblang. A) ½ B) 2 C) 1 D) aniqlab bo’lmaydi 22. Hisoblang. A) –25 B) –1 C) –2,5 D) 10 23. Shakldagi to’g’ri silindr asosining radiusi 10 sm, kichik tomoni 16 sm va uchlari pastki va ustki aylanada bo’lgan to’g’ri to’rtburchak bilan silindr asoslari orasidagi burchak 600 bo’lsa, to’g’ri to’rtburchak yuzasi necha sm2 ga teng? A) 384 B) 252 C) 160 D) 72 24. funksiya grafigi tasvirlangan. Quyidagilarining qaysi biri togri A) bc>d B) a>c C) ab<0 D) abc>d 25. Bitta nuqtadan aylanaga ikkita urinma o’tkazilgan. Urinmaning uzunligi 12 sm, urinish nuqtalari orasidagi masofa 14,4 sm ga teng bo’lsa, aylananing radiusini toping. A) 5 B) 8,5 C) 7 D) 9 26. Radiuslari R1=6 sm, R2=7 sm, R3=8 sm bo’lgan aylanalar 2 ta o’zaro urinadi. Uchlari bu aylanalar markazlarida joylashgan uchburchakning yuzini toping. A) 90 B) 78 C) 56 D) 84 27. Aylanaga tegishli bo’lmagan A nuqtadan unga urinma va kesuvchi o’tkazilgan. A nuqtadan urinish nuqtasigacha bo’lgan masofa 16 sm, kesuvchining aylana bila kesishish nuqtalaridan birigacha bo’lgan masofa 32 sm ga teng. Agar uning markazidan kesuvchigacha bo’lgan masofa 5 sm ga teng bo’lsa, aylananing radiusini toping. A) 12 B) 13 C) 14 D) 10 28. Eritmada 60 g tuz bor. Unga 400 g toza suv qo’shilsa, tuzning konsenratsiyasi 1,5 marta kamaydi. Dastlabki eritma necha gramm bo’lgan. A) 800 B) 840 C) 780 D) 900 29. ni hisoblang. Bu yerda [ ] sonning butun qismi. A) 137 B) 117 C) 123 D) 144 30. Sonni standart shaklda yozing. 1495000000 km A) 1495∙107 B) 149,5∙1010 C) 14,95∙109 D) 1,495∙109 KALITLAR: B B C A B C C D A D C B A D A B B A D A C C A B D D B A A D Download 0.49 Mb. Do'stlaringiz bilan baham: |
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