Berilgan: K=125 N/m t=8s N=5 m=? Yechilishi


Javob:A)???????? 28.7


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Javob:A)𝑇𝑠
28.7. Oyda erkin tushish tezlanishi yerdagiga nisbatan 6 marta kichik.Oyda matematik mayatnikning tebranish davri yerdagi tebranish davridan qanday farq qiladi?
A) 6 marta katta B) marta katta C) marta kichik D) 6 marta kichik
Berilgan:
π‘”π‘¦π‘’π‘Ÿ = 6π‘”π‘œπ‘¦ Yechilishi: Matematik mayatnikning tebranish davrini topish
π‘‡π‘¦π‘’π‘Ÿ
=? formulasidan foydalanamiz:
π‘‡π‘œπ‘¦
𝑙
π‘‡π‘¦π‘’π‘Ÿ = 2πœ‹βˆšπ‘”π‘¦π‘’π‘Ÿ, π‘‡π‘œπ‘¦ = 2πœ‹βˆšπ‘”π‘œπ‘¦,
Tengalamani nisbatini olamiz.
𝑇 2πœ‹ π‘¦π‘’π‘Ÿ √ , π‘‡π‘œπ‘¦ π‘‡π‘¦π‘’π‘Ÿ
π‘”π‘œπ‘¦
Javob: B) marta katta.
28.8. Agar Y erda tebranish chastotasi 0,5 Hz bo'Igan matematik mayatnik Oyga olib chiqilsa, u qanday chastotada tebranadi? Oyda erkin tushish tezlanishi Yerdagidan 6 marta kichik.
A) 0,2 B) 0,3 C) 0.6 D) 0.8 Berilgan:

π‘”π‘¦π‘’π‘Ÿ = 6π‘”π‘œπ‘¦

Yechilishi: Matematik mayatnikning tebranish chastotasini topish

πœˆπ‘¦π‘’π‘Ÿ = 0.5𝐻𝑧

formulasidan foydalanamiz:

πœˆπ‘œπ‘¦ =? πœˆπ‘¦π‘’π‘Ÿ , πœˆπ‘œπ‘¦
2πœ‹2πœ‹
Tenglamalarninisbatini olamiz
πœˆπ‘¦π‘’π‘Ÿ

√
πœˆπ‘œπ‘¦ π‘”π‘œπ‘¦
𝑙
2πœ‹βˆšπ‘”π‘œπ‘¦
πœˆπ‘¦π‘’π‘Ÿ 0.5
πœˆπ‘œπ‘¦ 𝐻𝑧
Javob:A)0.2
28.9. Mayatnikli soat Yerdan Oyga ko'chirilsa, uning yurishi ganday o'zgaradi? Oyda erkin tushish tezlanishi 1,6 m/s ga teng

  1. 6 marta sekinlashadi

  2. 6 marta tezlashadi

  3. 2,5 marta tezlashadi D) 2,5 marta sekinlashadi

Berilgan:
π‘”π‘¦π‘’π‘Ÿ = 6π‘”π‘œπ‘¦ Yechilishi: Matematik mayatnikning tebranish dav ini topish π‘‡π‘¦π‘’π‘Ÿ = π‘‡π‘œπ‘¦ formulasidan foydalanamiz:

π‘™π‘¦π‘’π‘Ÿπ‘™
π‘™π‘œπ‘¦ =? π‘‡π‘¦π‘’π‘Ÿ = 2πœ‹ , π‘‡π‘œπ‘¦ = 2πœ‹βˆšπ‘”π‘œπ‘¦, Tenglamalar nisbatini olamiz:

π‘‡π‘¦π‘’π‘Ÿ
;
π‘‡π‘œπ‘¦
1
π‘‡π‘œπ‘¦ = π‘‡π‘¦π‘’π‘Ÿ = 2.5π‘‡π‘¦π‘’π‘Ÿ
0.4
Javob: D) 2.5 marta sekinlashadi.
28.10. Uzunligi 16 sm bo'lgan mayatnik biror vagt ichida S marta tebrandi. Ikkinchi mayatnik shu vaqt ichida 10 marta tebransa, uning uzunligi qgnday (sm)?

  1. 24

  2. 16

  3. 12

  4. 4

Berilgan:
𝑑1 = 𝑑2 = 𝑑 Yechilishi: Matematik mayatnikning tebranish davrini topish formulasidan
𝑁1 = 5 foydalanamiz:
1
𝑁2 = 10 𝑇1 𝑁 2,

Tenglamalar nisbatini olamiz

𝑙1 = 16β€ˆπ‘ π‘š
𝑙2 =?

𝑇

𝑑
2πœ‹ 𝑔 𝑙 𝑁 𝑁
1 βˆšπ‘™12 𝑑1 𝑁 12
𝑇2 2πœ‹βˆšπ‘™π‘”2 𝑁2
tenglamani kvadratga oshiramiz:
𝑙1 𝑙1 16π‘ π‘š
𝐢2 = 4 𝑙2 = 4 = 4 = 4π‘ π‘š.
Javob: D) 4.
28.11. Matematik mayatnikning tebranish qonuniπ‘₯ = 0.1 sin 5 𝑑(π‘š) ko'rinishga ega.
Mayatnikning uzunligi necha metr?𝑔 = 10π‘š/𝑠2

  1. 5

  2. 2,5

  3. 0,5

  4. 0,4

Berilgan:
π‘₯ = 0.1 sin 5 𝑑(π‘š) Yechilishi: Tebranish gonuni π‘₯ = π‘₯π‘šπ‘ π‘–π‘›πœ”π‘‘ bilan tenglamani 𝑔 =
10π‘š/𝑠2 solishtiramiz, = 5 rad/s.
l=? Matematik mayatnikning tebranish davrini topishformulasidan foydalanamiz.
1 𝑔
𝑇 πœ” 2 ; 𝑙 = πœ” 2 = = 0.4β€ˆπ‘š.
Javob: D) 04
28.12. Matematik mayatnik uzunligi 8 sm ortganda, tebranishlar davri 0,1 s oshdi.
Tebranishlaring dastlabki davri qanday. ( πœ‹2 = 10.)
A) 1,4 C)1,7 B) 1.6 D)1,55
Berilgan:
βˆ†π‘™ = 8π‘ π‘š Yechilishi: Matematik mayatnikning tebranish davrini topish formulasidan
βˆ†π‘‡ = 0.1𝑠 foydalanamiz:
𝑇1 =?
𝑇1

Uzunlikni topamiz:𝑙1 = 𝑔4πœ‹π‘‡122 ; 𝑙2 = 𝑔4πœ‹π‘‡222 ;
𝑙2 = 𝑙1 + βˆ†π‘™; 𝑇2 = 𝑇1 + βˆ†π‘‡;
βˆ†π‘™ = 𝑙2 βˆ’ 𝑙1 = 𝑔4πœ‹π‘‡222 𝑔4πœ‹π‘‡12 𝑔 2 βˆ’ 𝑇12);
βˆ’ 2 = 4πœ‹2 (𝑇2
𝑔 𝑔
βˆ†π‘™ = 4 πœ‹2 ((𝑇1 + βˆ†π‘‡)2 βˆ’ 𝑇12) = 4 πœ‹2 (𝑇12 + 2𝑇1βˆ†π‘‡ + βˆ†π‘‡2 βˆ’ 𝑇12);
𝑔 2);
βˆ†π‘™ = 4πœ‹2 (2𝑇1βˆ†π‘‡ + βˆ†π‘‡
2π‘‡βˆ†π‘‡ = 4 πœ‹2βˆ†π‘™ βˆ’ βˆ†Ξ€2 = 4 πœ‹2βˆ†π‘™ βˆ’ π‘”βˆ†Ξ€2 ;
𝑔 𝑔
55β€ˆπ‘ 
Javob: D) 1,55.
28.13. Massasi 50 g bo'lgan po'lat sharchali mayatnikning tebranish davri 2 s. Sharcha ostiga magnit joylashtirilganda, mayatnikning tebranish davri 1 s gacha kamaydi. Sharchaning magnitga tortilish kuchi qanday?

  1. 0.5

  2. 1

  3. 5

  4. 1,5

Berilgan:

m = 50 g ,nisbat olamiz:
𝑔 𝑔+
Ξ€1 = 2𝑠
𝑇1
Ξ€2 = 1𝑠 𝑇2 == 2

π‘Ž
F=?
kvadratga oshiramiz:g+a=4 g, a=3g=30m/ 𝑠2
F=ma=0.05*30=1.5N
Javob: D) 1,5.
28.14. Matematik mayatnik 7 sm amplituda va 2 s davr bilan garmonik tebranmoqda. Uning koordinatasining vagt bo’ icha o'zgarish qonunini toping.
A) x = 0.7 sin πœ‹π‘‘ B)x=0.07sin πœ‹ 𝑑
C) x = 7 sin ttB D) x=7 sin2πœ‹π‘‘
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