Fomura yekukakavara kwetambo

Fomura Yekunetsana Kwetambo

Kubatana kwetambo ipfungwa huru mufizikisi yemakanika inowanzo itika mumamiriro ezvinhu ezuva nezuva uye kuyedza murabhoritari. Kunzwisisa kubatana kwetambo kwakakosha pakuongorora mashandiro ehurongwa hunosanganisira tambo, dzakadai semapulley, mabhiriji ekumisikidza, nedzimwe nzira dzinotakura mutoro. Chinyorwa chino chichakurukura tsananguro yekubatana kwetambo, mafomura ayo ekutanga, uye mashandisirwo ayo akasiyana-siyana muhupenyu hwezuva nezuva uye tekinoroji.

Kunzwisisa Simba reKunetsana kweTambo

Kukakavara kwetambo isimba rinopfuudzwa kuburikidza netambo kana tambo kana ikadhonzwa nemasimba anoshanda kumativi ese. Simba iri rinogara richishanda rakafanana netambo uye rinodhonza mukati, munzira dzakasiyana kumativi ese. Zvinonzwisisika kuti kukakavara kwetambo isimba rinochengetedza tambo yakasimba uye isingatyoki kana ichitsigira mutoro kana kudhonza chinhu.

Fomura Yekutanga yeTambo Inodzvinyirira Simba

Muhurongwa hwemakanika huri nyore, kumanikidzwa kwetambo kunogona kuverengerwa uchishandisa mutemo wechipiri waNewton, unoti simba rose rinoshanda pachinhu rakaenzana nehuremu hwechinhu hwakawedzerwa nekukurumidzira kwacho (\(F = ma \)).

Sisitimu yeTambo Imwe Chete

Kune sisitimu ine tambo imwe chete inotsigira huremu hwakarembera zvakasununguka \( m \), kumanikidzwa kuri mutambo (\( T \)) isimba rinotsigira huremu hwechinhu. Mukuenzana (pasina kukurumidza), kumanikidzwa kuri mutambo kwakaenzana nehuremu hwechinhu:

\[ T = mg \]

Di mana:
– \( T \) isimba rekumanikidzana kwetambo (Newton, N),
– \( m \) huremu hwechinhu (kilogiramu, kg),
– \( g \) ndiko kukurumidza kunokonzerwa negiravhiti (\( 9.8 \, \text{m/s}^2 \)).

VERENGA ZVIMWEWO  Mutemo waHooke

Sisitimu yePulley

Muhurongwa hwepulley huri nyore, tambo inowanzo shandiswa kushandura divi resimba. Ngatitii pane zvinhu zviviri zvine mass \( ​​m_1 \) uye \( m_2 \) zvakabatana netambo pamusoro pepulley. Kusimba kwetambo muhurongwa uhwu kunogona kuverengerwa nekufunga nezvekukurumidzisa kwezvinhu zvese uye kushandisa mutemo wechipiri waNewton wechinhu chimwe nechimwe.

Chinhu \( m_1 \):

\[ T – m_1g = m_1a \]

Chinhu \( m_2 \):

\[ m_2g – T = m_2a \]

Nekugadzirisa iyi sisitimu ye equation, tinogona kuwana kukosha kwesimba rekumanikidzwa kwetambo (\( T \)) uye kukurumidza (\( a \)).

Nzira Yekuverenga Kusimba Kwetambo

Kuverenga kushushikana mu string mumasisitimu akaomarara kunoda nzira yakarongeka uye kushandiswa kwemitemo yefizikisi yakakodzera. Heano mamwe matanho akajairika ekutevera:

1. Kuziva Maitiro neMasimba Ari Kushanda

Kutanga, tsvaga zvinhu zvese zviri muhurongwa uye masimba anoshanda pachinhu chimwe nechimwe, kusanganisira simba regiravhiti, simba rekumanikidzwa, uye simba rakajairika.

2. Gadzira Dhizaini Yemahara

Gadzira dhayagiramu yesimba rakasununguka rechinhu chimwe nechimwe chiripo, uchiratidza masimba ese ari kushanda pachinhu chacho.

3. Sarudza equation yeMutemo weChipiri waNewton

Shandisa mutemo wechipiri waNewton (\( F = ma \)) kuchinhu chimwe nechimwe chiri muhurongwa, uye nyora pasi maequation ane chekuita nemasimba.

4. Kugadzirisa Masisitimu eEquations

Gadzirisa hurongwa hwemaequation akawanikwa kuti uone simba rekumanikidzwa patambo uye kukurumidza kwezvinhu zviri muhurongwa.

Kushandiswa kweTambo Inodzvinyirira Muhupenyu Hwezuva Nezuva

VERENGA ZVIMWEWO  Kupararira kweMafungu eElectromagnetic

Kubatana kwetambo kunobatsira zvikuru muhupenyu hwezuva nezuva uye tekinoroji. Mimwe mienzaniso ndeiyi:

1. Elevator

Muhurongwa hweelevator, tambo nemapulley zvinoshandiswa kusimudza nekudzikisa mota yeelevator. Kusimba kwetambo muhurongwa uhwu kunofanira kunge kwakasimba zvakakwana kuti kusimbise huremu hwemotokari nevaya vari mairi, ukuwo zvichiita kuti kufamba kwacho kuendeke zvakanaka uye kwakachengeteka.

2. Bhiriji reSuspension

Pamabhiriji anosungirirwa, tambo kana tambo dzinoshandiswa kutsigira huremu hwebhiriji nemotokari dzinopfuura naro. Masimba ekumanikidzwa ari mutambo dzebhiriji anofanira kuongororwa nokungwarira uye kugadzirwa kuti bhiriji rigare zvakanaka uye rive rakachengeteka.

3. Mitambo Yekunyanyisa

Mumitambo yakaita sekukwira matombo nekusvetuka-svetuka, tambo dzinoshandiswa kubata nekuchengetedza vatambi. Kusunga tambo mumamiriro ezvinhu aya kwakakosha kudzivirira tsaona uye kuona kuti vatambi vakachengeteka.

4. Zviridzwa zveMimhanzi

Pazviridzwa zvemimhanzi zvakaita semagitare nemaviolin, kusimba kwetambo kunokanganisa frequency uye peak yeruzha runoburitswa. Kugadzirisa kusimba kwetambo ndicho chinhu chakakosha pakugadzira toni chaiyo.

5. Kuvaka Zvivako

Mukuvaka zvivakwa, tambo netambo zvinowanzo shandiswa kusimudza nekufambisa zvinhu zvekuvaka. Kusimba kwetambo kunofanirwa kutariswa kuti pave nechokwadi chekuti zvinhu zvinoshanda zvakanaka uye zvakachengeteka panguva yekuvaka.

Muenzaniso weKuverenga Kuneta kweTambo

Ngatifungei nezvemuenzaniso uri nyore wekuverenga simba rekumanikidzwa kwetambo muhurongwa hwepulley.

Ngatitii pane zvinhu zviviri zvine mass \( ​​m_1 = 2 \, \text{kg} \) uye \( m_2 = 3 \, \text{kg} \) zvakabatana netambo pamusoro pepulley. Sarudza kusimba kwetambo uye kukurumidza kwesystem.

Kurongeka:

1. Ziva masimba ari kushanda pachinhu chimwe nechimwe.

VERENGA ZVIMWEWO  Kupindirana kwemafungu

2. Gadzira madhayagiramu esimba rakasununguka e \( m_1 \) uye \( m_2 \).

3. Shandisa mutemo wechipiri waNewton:

Kune \( m_1 \):

\[ T – m_1g = m_1a \]

Kune \( m_2 \):

\[ m_2g – T = m_2a \]

4. Wedzera ma equation maviri kubvisa \( T \):

\[ m_2g – m_1g = (m_1 + m_2)a \]

\[ (3 \, \text{kg})(9.8 \, \text{m/s}^2) – (2 \, \text{kg})(9.8 \, \text{m/s}^2) = (2 \, \text{kg} + 3 \, \text{kg})a \]

\[ 9.8 \, \text{m/s}^2 = 5 \, \text{kg} \cdot a \]

\[ a = \frac{9.8 \, \text{m/s}^2}{5} = 1.96 \, \text{m/s}^2 \]

5. Shandisa kukosha kwekukurumidzira kuti uwane \( T \):

\[ T = m_1g + m_1a \]

\[ T = 2 \, \text{kg} \cdot 9.8 \, \text{m/s}^2 + 2 \, \text{kg} \cdot 1.96 \, \text{m/s}^2 \]

\[ T = 19.6 \, \chinyorwa{N} + 3.92 \, \chinyorwa{N} \]

\[ T = 23.52 \, \mashoko{N} \]

Saka, simba rekumanikidza retambo ndi \( 23.52 \, \text{N} \) uye kukurumidza kwehurongwa ndi \( 1.96 \, \text{m/s}^2 \).

Mhedziso

Kubatana kwetambo ipfungwa huru mufizikisi ine basa rakakosha mumhando dzakasiyana dzemasystem emakanika uye mashandisirwo anoshanda. Kunzwisisa nzira yekutanga yekubatana kwetambo nenzira dzayo dzekuverenga kunotibvumira kuongorora zviri nani nekugadzirisa masisitimu ane tambo. Kubva kumasystem ari nyore epulley kusvika kumashandisirwo akaomarara mukuvaka, kutakura, uye mitambo, kubatana kwetambo kwakakosha pakuona kushanda zvakanaka, kugadzikana, uye kuchengetedzeka. Kuburikidza nekunzwisisa kwakadzama kwekubatana kwetambo, tinogona kugadzira matekinoroji epamusoro-soro uye mhinduro dzinoshanda kune akasiyana-siyana ematambudziko emakanika.

Siya mhinduro