Ukunyakaza okufanayo esindilinga esivundlile - izinkinga nezixazululo

1. Ibhola elingamakhilogremu angu-0.2, elinamathiselwe ekugcineni kwentambo evundlile, lizungezwe yindilinga yerediyasi engu-1 imitha kanti isivinini esiphezulu sebhola singama-10 rpm. Ubukhulu balo buyini? ukusheshisa okuphakathi kanye nobukhulu bamandla okucindezela?

Kwaziwa:

Imisa (m) = 0.2 kg

Irediyasi (r) = 1 m

I-angular velocity (ω) = 10 rev/min = 10 rev/60 s = 0.17 rev/s = (0.17)(6.28 rad)/s = 1 rad/s

Velocity (v) = r ω = (1 m)(1 rad/s) = 1 m/s

Kufunwa: as dan ΣF

Isixazululo:

(a) Ubukhulu bokusheshisa kwe-centripetal

Ukunyakaza okufanayo esindilinga esivundlile - izinkinga nezixazululo 1

(b) Ubukhulu bamandla okucindezela

ΣF = ma

T = mas

T = (0.2 kg)(1 m/s2)

T = 0.2 kg m/s2

T = 0.2 N

2. Ibhola elingamakhilogremu angu-1 ekugcineni kwentambo lijikeleza ngokulinganayo esiyingini esivundlile esingu-1 m. Intambo izophuka uma ukucindezeleka okukuyo kudlula ama-N angu-100. Yiliphi ijubane elikhulu ibhola elingaba nalo?

Kwaziwa:Ukunyakaza okufanayo esindilinga esivundlile - izinkinga nezixazululo 2

Isisindo (m) = 1 kg

Irediyasi (r) = 1 imitha

Amandla okucindezela (T) = amandla centripetal (ΣF) = 100 N

Okufunayo: ubukhulu be-v

Isixazululo:

Ukunyakaza okufanayo esindilinga esivundlile - izinkinga nezixazululo 3

[wpdm_package id='499′]

  1. Isisindo kanye nesisindo
  2. amandla ajwayelekile
  3. Umthetho wesibili wokunyakaza kukaNewton
  4. Amandla okungqubuzana
  5. Ukunyakaza endaweni evundlile ngaphandle kwamandla okungqubuzana
  6. Ukunyakaza kwemizimba emibili ngokusheshisa okufanayo endaweni evundlile eqinile ngamandla okungqubuzana
  7. Ukunyakaza endizeni ethambekele ngaphandle kwamandla okungqubuzana
  8. Ukunyakaza endizeni ethambekele emangelengele ngamandla okungqubuzana
  9. Ukunyakaza e-lifti
  10. Ukunyakaza kwemizimba kuxhunywe ngezintambo nama-pulleys
  11. Imizimba emibili enesilinganiso esifanayo sokusheshisa
  12. Ukuzungeza ijika eliyisicaba - amandla okunyakaza okujikelezayo
  13. Ukuzungeza ijika eligobile - amandla okunyakaza okujikelezayo
  14. Ukunyakaza okufanayo kumbuthano ovundlile
  15. Amandla aphakathi ahambisanayo ajikelezayo

Funda kabanzi

Ukuzungeza ijika eligobile - ukuguquguquka kwezinkinga zokunyakaza okujikelezayo nezixazululo

1. Imoto ezungeza ijika eligobile. Iyini i-engeli yomgwaqo onejika elingamamitha angu-60 elinejubane lomklamo elingama-20 m/s? Ake sithi ayikho friction phakathi kwemoto nomgwaqo.

Isixazululo

Ukuzungeza ijika eligobile - ukuguquguquka kwezinkinga zokunyakaza okujikelezayo nezixazululo 1N= amandla ajwayelekile

Isono se-N θ = ingxenye evundlile yamandla avamile

I-N cos θ = ingxenye eqondile yamandla avamile

w = mg = i isisindo yemoto

Umgwaqo wenzelwe ukuba uvalwe ukuze kuqedwe ukuncika ekungqubuzaneni.

Amandla aphelele avundlile, ingxenye evundlile yamandla avamile (Isono se-N θ), okudingekayo ukuze imoto iqhubeke ihamba nxazonke.

Sikhetha i-x-axis njengevundlile kanye ne-y-axis njengevundlile, ukuze ukusheshisa okuphakathi nendawo,R, isendleleni evundlile. Endaweni evundlile, amandla kuphela ingxenye evundlile yamandla avamile (Isono se-N θ), edingekayo ukukhiqiza ukusheshisa okuphakathi. Isono se-N θ = amandla centripetal.

Sebenzisa umthetho kaNewton wokunyakaza ohlangothini oluqondile:

Ukuzungeza ijika eligobile - ukuguquguquka kwezinkinga zokunyakaza okujikelezayo nezixazululo 5

Sebenzisa umthetho kaNewton wokunyakaza ohlangothini oluvundlile:

Ukuzungeza ijika eligobile - ukuguquguquka kwezinkinga zokunyakaza okujikelezayo nezixazululo 7

Ukushintshaukufaka u-N ku-equation 1 ku-N ku-equation 2 :

Ukuzungeza ijika eligobile - ukuguquguquka kwezinkinga zokunyakaza okujikelezayo nezixazululo 1

[wpdm_package id='497′]

  1. Isisindo kanye nesisindo
  2. amandla ajwayelekile
  3. Umthetho wesibili wokunyakaza kukaNewton
  4. Amandla okungqubuzana
  5. Ukunyakaza endaweni evundlile ngaphandle kwamandla okungqubuzana
  6. Ukunyakaza kwemizimba emibili ngokusheshisa okufanayo endaweni evundlile eqinile ngamandla okungqubuzana
  7. Ukunyakaza endizeni ethambekele ngaphandle kwamandla okungqubuzana
  8. Ukunyakaza endizeni ethambekele emangelengele ngamandla okungqubuzana
  9. Ukunyakaza e-lifti
  10. Ukunyakaza kwemizimba kuxhunywe ngezintambo nama-pulleys
  11. Imizimba emibili enesilinganiso esifanayo sokusheshisa
  12. Ukuzungeza ijika eliyisicaba - amandla okunyakaza okujikelezayo
  13. Ukuzungeza ijika eligobile - amandla okunyakaza okujikelezayo
  14. Ukunyakaza okufanayo kumbuthano ovundlile
  15. Amandla aphakathi ahambisanayo ajikelezayo

Funda kabanzi

Ukuzungeza ijika eliyisicaba - ukuguquguquka kwezinkinga zokunyakaza okujikelezayo nezixazululo

1. Imoto enesisindo esingamakhilogremu angu-2000 ijikeleza ijika emgwaqweni oyisicaba ongama-radius angu-150 m. I-coefficient ye ukungqubuzana okungaguquki ingu-0.5. Thola isivinini esiphezulu ukuze imoto ilandele ijika futhi ingasheleli. Ukusheshisa ngenxa yamandla adonsela phansi = 10m/s2.

Kwaziwa:

Imisa (m) = 2000 kg

Irediyasi (r) = amamitha angu-150

Isilinganiso sokungqubuzana okungaguquki (μs= = 0.5

Isisindo (w) = mg = (2000 kg)(10 m/s2) = 20,000 kg m/s2 = 20,000 uN

Amandla okungqubuzana okungaguquki (F)s) = μs N = μs w = (0.7)(20,000 N) = 14,000 N

Kufunwa: v

Isixazululo:

Ukuzungeza ijika eliyisicaba - ukuguquguquka kwezinkinga zokunyakaza okujikelezayo nezixazululo 1

[wpdm_package id='496′]

  1. Isisindo kanye nesisindo
  2. amandla ajwayelekile
  3. Umthetho wesibili wokunyakaza kukaNewton
  4. Amandla okungqubuzana
  5. Ukunyakaza endaweni evundlile ngaphandle kwamandla okungqubuzana
  6. Ukunyakaza kwemizimba emibili ngokusheshisa okufanayo endaweni evundlile eqinile ngamandla okungqubuzana
  7. Ukunyakaza endizeni ethambekele ngaphandle kwamandla okungqubuzana
  8. Ukunyakaza endizeni ethambekele emangelengele ngamandla okungqubuzana
  9. Ukunyakaza e-lifti
  10. Ukunyakaza kwemizimba kuxhunywe ngezintambo nama-pulleys
  11. Imizimba emibili enesilinganiso esifanayo sokusheshisa
  12. Ukuzungeza ijika eliyisicaba - amandla okunyakaza okujikelezayo
  13. Ukuzungeza ijika eligobile - amandla okunyakaza okujikelezayo
  14. Ukunyakaza okufanayo kumbuthano ovundlile
  15. Amandla aphakathi ahambisanayo ajikelezayo

Funda kabanzi

Imizimba emibili enesivinini esifanayo – Ukusetshenziswa kwezinkinga nezixazululo zomthetho kaNewton wokunyakaza

1. Isisindo ezimbili m1 = 2 kg kanye ne-m2 = 5 kg zisendizeni ethambekele futhi zixhunywe ndawonye ngentambo njengoba kuboniswe esithombeni. I-coefficient ye-kinetic friction phakathi kuka-m1 futhi ukuthambekela kungu-0.2 kanye ne-coefficient ye ukungqubuzana kwe-kinetic phakathi kuka-m2 futhi ukuthambekela kungu-0.1.

(a) Thola ukuthi bangobani ukusheshisa

(b) Thola amandla okucindezela

Imizimba emibili enesivinini esifanayo – Ukusetshenziswa kwezinkinga nezixazululo zomthetho kaNewton wokunyakaza 1

Kwaziwa:

Imisa 1 (m1) = 2kg

Isisindo 2 (m2) = 4kg

I-coefficient yokungqubuzana kwe-kinetic phakathi kuka-m1 futhi indiza ethambekelek1) = 0.2

I-coefficient yokungqubuzana kwe-kinetic phakathi kuka-m2 kanye nendiza ethambekele (μk2) = 0.1

Ukusheshisa ngenxa yamandla adonsela phansi (g) = 9.8 m/s2

a) Ubukhulu kanye nesiqondiso sokusheshisa

Imizimba emibili enesivinini esifanayo – Ukusetshenziswa kwezinkinga nezixazululo zomthetho kaNewton wokunyakaza 2

w1 = isisindo 1 = m1 g = (2 kg)(9.8 m/s2) = 19.6 Newton

w1x = w1 ngaphandle 30o = (19.6 N)(0.5) = 9.8 Newton

w1y = w1 ibe 30o = (19.6 N)(0.87) = 17 Newton

N1 = I amandla ajwayelekile ku-m1 = w1y = 17 uNewton

Fk1 = Amandla okungqubuzana kwe-kinetic ku-m1 = μk1 N1 = (0.2)(17 N) = 3.4 Newton

---

w2 = isisindo 2 = m2 g = (4 kg)(9.8 m/s2) = 39.2 Newton

w2x = w2 ngaphandle 60o = (39.2 N)(0.87) = 34.1 Newton

w2y = w2 ibe 60o = (39.2 N)(0.5) = 19.6 Newton

N2 = Amandla avamile ku-m2 = w2y = 19.6 uNewton

Fk2 = Amandla okungqubuzana kwe-kinetic ku-m2 = μk2 N2 = (0.1)(19.6 N) = 1.96 Newton

---

Ubukhulu bokusheshisa:

Fx = umamax

w2x > w1x ngakho-ke isiqondiso sokusheshisa sifana nesiqondiso sika-w2x.

Amandla akhomba ukusheshisa amahle kanti amandla anesiqondiso esiphambene nokusheshisa angemabi.

w2x - Fk2 - T2 + T1 - w1x - Fk1 = (m1 +m2) futhix

w2x - Fk2 - w1x - Fk1 = (m1 +m2 ) futhix

34.1 N – 1.96 N – 9.8 N – 3.4 N = (2 kg + 4 kg) ax

18.94 N = (6 kg) ax

ax = 18.94 N : 6 kg

ax = 3.16m/s2

Ubukhulu bokusheshisa = 3.16 m/s2 . Isiqondiso sokusheshisa = isiqondiso se-T1 = isiqondiso se-w2x

b) Ubukhulu bamandla okucindezela

Sebenzisa umthetho wesibili kaNewton entweni 2:

w2x - Fk2 - T2 = m2 ax

34.1 N – 1.96 N – T2 = (4 kg)(3.16 m/s2)

32.14 N – T2 = 12.64 uN

T2 = 32.14 N – 12.64 N = 19.5 Newtons

Amandla okucindezela = T = T1 =T2 = 19.5 uNewton

2. m1 = 4 kg, m2 = 2 kg. Thola (a) ubukhulu kanye nesiqondiso sokusheshisa (b) Ubukhulu bamandla okucindezela axhumanisa u-m1 kanye no-m2 (c) ubukhulu bamandla okucindezela axhumanisa i-pulley nophahla.

Imizimba emibili enesivinini esifanayo – Ukusetshenziswa kwezinkinga nezixazululo zomthetho kaNewton wokunyakaza 3

Isixazululo

Imizimba emibili enesivinini esifanayo – Ukusetshenziswa kwezinkinga nezixazululo zomthetho kaNewton wokunyakaza 4

w1 = m1 g = (4 kg)(9.8 m/s2) = 39.2 Newton

w2 = m2 g = (2 kg)(9.8 m/s2) = 19.6 Newton

a) Ubukhulu kanye nesiqondiso sokusheshisa

Fy = umamay

w1 > w2 ngakho-ke isiqondiso sento sifana nesiqondiso sesisindo 1 (w1)Amandla anesiqondiso esifanayo nokusheshisa amahle kanti amandla anesiqondiso esiphambene nokusheshisa angemabi.

w1 - T1 + T2 - w2 = (m1 +m2) futhiy

w1 - w2 = (m1 +m2) futhiy

39.2 N – 19.6 N = (4 kg + 2 kg) ay

19.6 N = (6 kg) ay

ay = 19.6 N : 6 kg

ay = 3.26m/s2

Ubukhulu bokusheshisa = 3.26 m/s2. Isiqondiso sokusheshisa = isiqondiso sika-w1 .

b) Ubukhulu bamandla okucindezela axhumanisa u-m1 kanye no-m2

Faka isicelo Umthetho wesibili kaNewton ku-m2 :

Fy = umamay

w1 - T1 = m1 ay

39.2 N – T1 = (4 kg)(3.26 m/s2)

39.2 N – T1 = 13.04 uN

T1 = 39.2 N – 13.04 N

T1 = 26.16 uNewton

Ubukhulu bamandla okucindezela axhumanisa izinto = T = T1 =T2 = 26.16 uNewton

c) Ubukhulu bamandla okucindezela axhumanisa i-pulley nophahla.

Imizimba emibili enesivinini esifanayo – Ukusetshenziswa kwezinkinga nezixazululo zomthetho kaNewton wokunyakaza 5I-Pulley iphumule:

Fy = umamay —— ay = 0

Fy = 0

Amandla aphezulu amahle, amandla aphansi awabi:

T3 - T1 - T2 = 0

T3 =T1 + T2

T1 no-T2 banobukhulu obufanayo, T1 =T2 = T = 26.16 N:

T3 = 2T = 2(26.16 N) = 52.32 amaNewton

3. Ibhulokhi 1 (m1 = 10 kg) kanye nebhulokhi 2 (m2 = 15 kg) exhunywe ngentambo phezu kwe-pulley engenakho ukungqubuzana. I-Coefficient yokungqubuzana okungaguquki phakathi kwebhulokhi 2 ene-inclination = 0.6. I-coefficient yokungqubuzana kwe-kinetic phakathi kwebhulokhi 2 ene-inclination = 0.42. Thola (a) Ubukhulu bamandla amancane u-F asetshenziswa ezintweni ukuze izinto zisheshise phezulu (b) Thola ubukhulu bamandla okucindezela.

Imizimba emibili enesivinini esifanayo – Ukusetshenziswa kwezinkinga nezixazululo zomthetho kaNewton wokunyakaza 6

Isixazululo

Imizimba emibili enesivinini esifanayo – Ukusetshenziswa kwezinkinga nezixazululo zomthetho kaNewton wokunyakaza 7

w1 = Isisindo sebhloko 1 = m1 g = (10 kg)(9.8 m/s2) = 98 Newton

w2 = Isisindo sebhloko 2 = m2 g = (15 kg)(9.8 m/s2) = 147 Newton

w2y = w2 ibe 30o = (147 N)(0.87) = 127.89 Newton

w2x = w2 ngaphandle 30o = (147 N)(0.5) = 73.5 Newton

N2 = Amandla avamile ebhulokini 2 = w2y = 127.89 uNewton

Fk2 = Amandla okungqubuzana kwe-kinetic kubhlokhi 2 = μk2 N2 = (0.42)(127.89 N) = 53.7 Newton

Fs2 = Amandla okungqubuzana okungaguquki kubhlokhi 2 = μs2 N2 = (0.6)(127.89 N) = 76.7 Newton

a) Ubukhulu bamandla amancane u-F asetshenziswa ezintweni ukuze izinto zisheshise phezulu

Fx = umamax —— ax = 0

Fx = 0

Amandla aphezulu kanye namandla angakwesokudla alungile, amandla aphansi kanye namandla angakwesokunxele angalungile.

F – Fk2 - w2x - w1 - T2 + T1 = 0

F – Fk2 - w2x - w1 = 0

F = Fk2 +w2x +w1

F = 53.7 N + 73.5 N + 98 N

F = 225.2 Newton

b) Ubukhulu bamandla okucindezela

Sebenzisa umthetho kaNewton wokunyakaza kubhlokhi 1:

Fy = umamay —— ay = 0

Fy = 0

T1 - w1 = 0

T1 = w1 = 98 uNewton

Sebenzisa umthetho kaNewton wokunyakaza kubhlokhi 2:

F – Fk2 - w2x - T2 = 0

T2 = F – Fk2 - w2x

T2 = 225.2 N – 53.7 N – 73.5 N

T2 = 98 uNewton

Ubukhulu bamandla okucindezela = T1 =T2 = T = 98 Newton

4. Ibhulokhi 1 (m1 = 16 kg) ilele endaweni evundlile kanye nebhulokhi 2 (m2 = 12 kg) ilele endaweni ebushelelezi ethambekele, exhunywe ngentambo edlula phezu kwe-pulley encane, engenakho ukungqubuzana. Ibhloko 3 (m)3 = 5 kg) ilele kubhlokhi 2. I-coefficient yokungqubuzana kwe-kinetic phakathi kwebhlokhi 2 kanye nobuso obuvundlile ingu-0,4. I-coefIsilinganiso sokungqubuzana okungaguquki phakathi kwebhulokhi 2 nebhulokhi 3 ngu-0,3.

(A) Uma uhlelo lukhishwa ekuphumuleni, ibhulokhi 3 kanye nebhulokhi 2 kusashelela ndawonye?

(B) Uma kukhona ibhlogo 3, kuyini ukusheshisa kwebhlogo 1 kanye nebhlogo 2?

Imizimba emibili enesivinini esifanayo – Ukusetshenziswa kwezinkinga nezixazululo zomthetho kaNewton wokunyakaza 8

Isixazululo:

a) Uma uhlelo lukhishwa ekuphumuleni, ibhulokhi 3 kanye nebhulokhi 2 kusashelela ndawonye?

Imizimba emibili enesivinini esifanayo – Ukusetshenziswa kwezinkinga nezixazululo zomthetho kaNewton wokunyakaza 9

w1 = I isisindo sebhulokhi 1 = m1 g = (16 kg)(9.8 m/s2) = 156.8 Newton

w1x = w1 ngaphandle 60o = (156.8 N)(0.87) = 136.4 Newton

w1y = w1 ibe 60o = (156.8 N)(0.5) = 78.4 Newton

N1 = I amandla avamile asetshenziswa ebhulokini 1 yindiza ethambekele = w1y = 78.4 uNewton

w3 = I isisindo sebhulokhi 3 = m3 g = (5 kg)(9.8 m/s2) = 49 Newton

N23 = I amandla avamile asetshenziswa kubhlokhi 3 yibhlokhi 2 = w3 = 49 uNewton

N32 = I-namandla avamile asetshenziswa kubhlokhi 2 yibhlokhi 3 = N23 = w3 = 49 uNewton

(N23 futhi N32 ziyizibhangqwana zokusabela ngesenzo)

Fs23 = I amandla okungqubuzana okungaguquki okwenziwa kubhlokhi 3 yibhlokhi 2 = μs N23 = (0.3)(49 N) = 14.7 Newton

Fs32 = I amandla okungqubuzana okungaguquki okwenziwa kubhlokhi 2 yibhlokhi 3 =Fs23 = 14.7 uNewton

(Fs23 futhi Fs32 ziyizibhangqwana zokusabela ngesenzo)

w2 = I isisindo sebhulokhi 2 = m2 g = (12 kg)(9.8 m/s2) = 117.6 Newton

N2 = I amandla avamile asetshenziswa entweni 2 ngendawo evundlile = w2 + N32 = 117.6 Newtons + 49

I-Newton = 166.6 I-Newton

Fk2 = I amandla okungqubuzana kwe-kinetic kubhlokhi 2 = μk N2 = (0.4)(166.6 N) = 66.64 Newton

Sebenzisa umthetho kaNewton wokunyakaza kubhlokhi 3:

Fx = umamax

Fs23 =m3 ax

—–> Fs23 = μs N23 = μs w3 = μs m3 g

μs m3 g = m3 ax

μs g = ax

ax = (0.3)(9.8 m/s2) = 2.94 m/s2

Ukusheshisa okuphezulu kwebhulokhi 3 ukuze ibhulokhi 3 kanye nebhulokhi 2 kusashelela ndawonye kungu-2.94 m/s2.

Manje sibala ubukhulu bokusheshisa kwesistimu ngemva kokukhululwa ekuphumuleni.

Isiqondiso sokufuduka kwebhulokhi = isiqondiso sokusheshisa kwebhulokhi = isiqondiso se-T2 = isiqondiso se-w1x.

Fx = umamax

w1x - T1 + T2 - Fk2 - Fs32 +Fs23 = (m1 +m2 +m3) futhix

w1x - Fk2 = (m1 +m2 +m3 ) futhix

136.4 N – 66.64 N = (16 kg + 12 kg + 5 kg) ax

69.76 N = (33 kg) ax

ax = 2.11m/s2

ax kuyinto enhle, kusho ukuthi isiqondiso sokufuduka kwebhulokhi noma isiqondiso sokusheshisa sifana nesiqondiso se-T2 noma isiqondiso se-w1x.

Ubukhulu bokusheshisa bungu 2.11 m / s2 , lamandla kune 2.94 m / s2 ngakho-ke singaphetha ngokuthi ibhlogo 3 nebhlogo 2 zisashelela ndawonye ngemva kokukhululwa ekuphumuleni.

b) Ubukhulu bokusheshisa kwebhulokhi 1 kanye nebhulokhi 2

Fx = umamax

w1x - Fk2 = (m1 +m2) futhix

—–> Fk2 = μk N2 = μk w2 = μk m2 g = (0.4)(12 kg)(9.8 m/s2) = 47.04 Newton

136.4 N – 47.04 N = (16 kg + 12 kg) ax

89.36 N = (28 kg) ax

ax = 89.36 N : 28 kg = 3.19 m/s2

[wpdm_package id='493′]

  1. Isisindo kanye nesisindo
  2. amandla ajwayelekile
  3. Umthetho wesibili wokunyakaza kukaNewton
  4. Amandla okungqubuzana
  5. Ukunyakaza endaweni evundlile ngaphandle kwamandla okungqubuzana
  6. Ukunyakaza kwemizimba emibili ngokusheshisa okufanayo endaweni evundlile eqinile ngamandla okungqubuzana
  7. Ukunyakaza endizeni ethambekele ngaphandle kwamandla okungqubuzana
  8. Ukunyakaza endizeni ethambekele emangelengele ngamandla okungqubuzana
  9. Ukunyakaza e-lifti
  10. Ukunyakaza kwemizimba kuxhunywe ngezintambo nama-pulleys
  11. Imizimba emibili enesilinganiso esifanayo sokusheshisa
  12. Ukuzungeza ijika eliyisicaba - amandla okunyakaza okujikelezayo
  13. Ukuzungeza ijika eligobile - amandla okunyakaza okujikelezayo
  14. Ukunyakaza okufanayo kumbuthano ovundlile
  15. Amandla aphakathi ahambisanayo ajikelezayo

Funda kabanzi

Ukulingana kwemizimba endizeni ethambekele – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton

1. Ibhulokhi elingamakhilogremu ama-2 lilele endaweni ethambekele emaceleni nge-engeli engu-37o kuya endaweni evundlile. Thola ubukhulu bamandla angaphandle asetshenziswa ebhulokini, ukuze ibhulokhi lingasheleli phansi endizeni. (syn 37o = 0.6, cos 37o = 0.8, g = 10 ms-2, µk = 0.2)

Ukulingana kwemizimba ethambekele – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 1Kwaziwa:

Imisa (m) = 2 kg

Ukusheshisa ngenxa yamandla adonsela phansi (g) = 10 m/s2

Amabhulokhi isisindo (w) = mg = (2)(10) = 20 AmaNewton

Ngaphandle kwama-37o = 0.6

ICos 37o = 0.8

I-Coefficient ye ukungqubuzana kwe-kinetick= = 0.2

Ingxenye yesisindo engu-y (w)y) = w ibe 37o = (20)(0.8) = 16 Newton

Ingxenye yesisindo engu-x (w)x) = w isono θ = (20)(isono 37) = (20)(0.6) = ama-Newtons angu-12

amandla avamile (N) = wy = 16 uNewton

wayefuna : Amandla angaphandle (F)

Isixazululo :

Ukulingana kwemizimba ethambekele – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 2wx = 12 uNewton

Amandla okungqubuzana kwe-kinetic (f)k) = µk N = (0.1)(16) = 1.6 Newton

Ubukhulu bamandla angaphandle u-F asetshenziswa ebhulokini :

F + fk - wx = 0

F = wx - fk

F = 12 – 1.6

F = 10.4 Newton

Amandla angaphandle u-F makhulu kune-10.4 Newtons.

2. Isisindo sebhulokhi = 2 kg, i-coefficient yokungqubuzana okungaguquki µs = 0.4 kanye no-θ = 45oThola ubukhulu bamandla u-F ukuze ibhloko liqale ukushelela phezulu.

Ukulingana kwemizimba ethambekele – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 3Kwaziwa:

I-coefficient yokungqubuzana okungaguquki (µs= = 0.4

I-engeli (θ) = 45o

Ukusheshisa ngenxa yamandla adonsela phansi (g) = 10 m/s2

Isisindo sebhulokhi (m) = 2 kg

Isisindo sebhulokhi (w) = mg = (2 kg)(10 m/s2) = 20 kg m/s2 = 20 uNewton

Ingxenye yesisindo engu-x (w)x) = w isono θ = (20)(isono 45) = (20)(0.5√2) = 10√2 Amathoni amasha

Ingxenye yesisindo engu-y (w)y) = w cos θ = (20)(cos 45) = (20)(0.5√2) = 10√2 Amathoni amasha

wayefuna : Ubukhulu bamandla F

Isixazululo:

Ukulingana kwemizimba ethambekele – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 4Ibhulokhi iqala ukushelela phezulu, uma Fwx + fs.

Ingxenye yesisindo engu-x:

wx = 10√2 uNewton

ingxenye yesisindo engu-y :

wy = 10√2 uNewton

Amandla avamile :

N = wy = 10√2 uNewton

Amandla okungqubuzana okungaguquki :

fs = µs N = (0,4)(10√2) = 4√2

Ubukhulu bamandla u-F ukuze ibhloko liqale ukushelela phezulu :

Fwx + fs

F ≥ 10√2 + 4.2

F ≥ 14√2 Newton

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  1. Izinhlayiya ezilingana ngokulingana okukodwa
  2. Izinhlayiya ezilingana ngezindlela ezimbili
  3. Ukulingana kwemizimba exhunywe ngezintambo nama-pulley
  4. Ukulingana kwemizimba endizeni ethambekele

Funda kabanzi

Ukulingana kwemizimba exhunywe ngezintambo nama-pulley – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton

1. Ibhokisi le- Mass Ama-5 kg ​​abekwe endaweni ethambekele ekhoneni lama-30o. Ibhokisi lisekelwa yintambo. Thola amandla okucindezela (T) kanye amandla ajwayelekile (N)!

Ukulingana kwemizimba exhunywe ngezintambo nama-pulley – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 1

Isixazululo

Ukulingana kwemizimba exhunywe ngezintambo nama-pulley – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 2Fx = 0

T – w isono 30o = 0

T = w isono 30o

T = (5 kg)(9.8 m/s2) isono 30o

T = (49)(0.5)

T = 24.5 Newton

Fy = 0

N – w cos 30o = 0

N = w cos 30o

N = (49)(0.87)

N = 43 Newton

2. Izinto ezimbili ezinobunzima m1 = m2 = 2 kg, exhunywe ngentambo engenasisindo phezu kwe-pulley engenasiphazamiso. Thola amandla okucindezela u-T1 no-T2.

Ukulingana kwemizimba exhunywe ngezintambo nama-pulley – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 3

Isixazululo

Ukulingana kwemizimba exhunywe ngezintambo nama-pulley – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 4

(a) Umdwebo womzimba okhululekile wento 1 (b) Umdwebo womzimba okhululekile wento 2

Sebenzisa umthetho wokuqala kaNewton ekuphikisweni 1:

Fy = 0

T1 - w1 = 0

T1 = w1 = m1 g = (2 kg)(9.8 m/s2) = 19.6 N

Faka isicelo Umthetho wokuqala kaNewton ukuphikisa 2:

Fy = 0

T2 - w2 = 0

T2 = w2 = m2 g = (2 kg)(9.8 m/s2) = 19.6 N

T1 =T2 = 19.6 N.

3. Into ye isisindo wA = 30 N kanye nento enesisindo u-wB = 40 N, zixhunywe ngentambo elula edlula phezu kwe-pulley engenakuphikiswana yesisindo esingabalulekile. Nquma i-coefficient ye-maximum ukungqubuzana okungaguquki phakathi kuka-wB kanye nobuso obuthambekele, uma uhlelo luphumule.

Ukulingana kwemizimba exhunywe ngezintambo nama-pulley – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 5

Isixazululo

Ukulingana kwemizimba exhunywe ngezintambo nama-pulley – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 6

(a) Umdwebo womzimba okhululekile wento u-wA (b) Umdwebo womzimba okhululekile wento u-wB

Sebenzisa umthetho wokuqala kaNewton ekuphikiseni u-wA ohlangothini oluqondile (y):

Fy = 0 (akukho ukusheshisa ohlangothini oluqondile)

T – wA = 0

T = wA = 30 uNewton

Sebenzisa umthetho wokuqala kaNewton ekuphikiseni u-wB ohlangothini oluqondile (y) :

Fy = 0

N – wB ibe 45o = 0

N = wB ibe 45o = (40)(0.7) = 28 Newton

Sebenzisa umthetho wokuqala kaNewton ekuphikiseni u-wB ngendlela evundlile (x):

Fx = 0

Fk +wB ngaphandle 45o -T = 0

μs N + wB ngaphandle 45o -T = 0

μs (28) + (40)(0.7) – 30 = 0

μs (28) + 28 – 30 = 0

μs (28) = 30 – 28

μs (28) = 2

μs = 2/28

μs = 0.07

I-coefficient yokungqubuzana okuphezulu okuqinile phakathi kuka-wB kanye nobuso obuthambekele = 0.07.

[wpdm_package id='490′]

  1. Izinhlayiya ezilingana ngokulingana okukodwa
  2. Izinhlayiya ezilingana ngezindlela ezimbili
  3. Ukulingana kwemizimba exhunywe ngezintambo nama-pulley
  4. Ukulingana kwemizimba endizeni ethambekele

Funda kabanzi

Izinhlayiya ezilinganayo ngezindlela ezimbili – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton

1. Thola amandla okucindezela u-T1, T2, kanye noT3. Unganaki izintambo Mass.

Izinhlayiya ezilinganayo ngezinhlangothi ezimbili – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 1

Isixazululo

Izinhlayiya ezilinganayo ngezinhlangothi ezimbili – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 2

(a) Umdwebo womzimba okhululekile wento (b) Umdwebo womzimba okhululekile wentambo

Faka isicelo se Umthetho wokuqala kaNewton entweni:

ΣFy = 0

T1 – w = 0

T1 = w = mg

T1 = (5 kg)(9.8 m/s2)

T1 = 49 kg m/s2

T1 = 49 uN

Sebenzisa umthetho wokuqala kaNewton entanjeni:

Fx = 0

T3x - T 2x = 0

T3 ibe 30o - T2 ibe 40o = 0

I-0.87 T3 - 0.77 T2 = 0

I-0.87 T3 = 0.77 T2

T2 = 0.87 T3 / 0.77 = 1.1 T3 ———- Isibalo 1

-

Fy = 0

T3y + T2y - T1y = 0

T3 ngaphandle 30o + T2 ngaphandle 40o - T1 = 0

I-0.5 T3 + 0.64 T2 – 49 N = 0 ———- Isibalo 2

Ukufaka esikhundleni se-T2 ku-equation 2 ku-equation 2:

I-0.5 T3 + 0.64 (1.1 T3) – 49 N = 0

I-0.5 T3 + 0.70 T3 - 49 = 0

I-1.2 T3 - 49 = 0

I-1.2 T3 = 49

T3 = 49/1.2

T3 = 41 uN

---

T2 = 1.1 T3

T2 = (1.1)(40.8 N)

T2 = 45 uN

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  1. Izinhlayiya ezilingana ngokulingana okukodwa
  2. Izinhlayiya ezilingana ngezindlela ezimbili
  3. Ukulingana kwemizimba exhunywe ngezintambo nama-pulley
  4. Ukulingana kwemizimba endizeni ethambekele

Funda kabanzi

Izinhlayiya eziku-equilibrium eyodwa - ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton

1. Imisa kwento, m = 10 kg, esekelwa yintambo. Thola ukucindezeleka entanjeni! g = 10 m/s2

Izinhlayiya ezilinganayo ngokulingana okukodwa – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 1Kwaziwa:

Isisindo (m) = 10 kg

Ukusheshisa ngenxa yamandla adonsela phansi (g) = 10 m/s2

Kufunwa: Amandla okucindezela (T)

Isixazululo:

ΣFy = 0

T – w = 0

T = w

T = mg

T = (10 kg)(10 m/s2) = 100 kg m/s2

T = 100 Newton

2. Isisindo sento singama-10 kg. Thola ukucindezeleka entanjeni….. Ukusheshisa ngenxa yamandla adonsela phansi = 10 m/s2.

Isixazululo

Kwaziwa:

Isisindo (m) = 10 kg

Ukusheshisa ngenxa yamandla adonsela phansi (g) = 10 m/s2.

Kufunwa: Amandla okucindezela (T)

Isixazululo:

Izinhlayiya ezilinganayo ngokulingana okukodwa – ukusetshenziswa kwezinkinga nezixazululo zomthetho wokuqala kaNewton 2w = isisindo = mg = (10 kg)(10 m/s2) = 100 kg m/s2

T1 = amandla okucindezela 1

T1x = ingxenye engu-x yamandla okucindezela 1 = T1 ibe 45o = 0.7 T1

T1y = ingxenye ka-y yamandla okucindezela 2 = T1 ngaphandle 45o = 0.7 T1

T2 = amandla okucindezela 2

T2x = ingxenye engu-x yamandla okucindezela 2 = T2 ibe 45o = 0.7 T2

T2y = ingxenye ka-y yamandla okucindezela 2 = T2 ngaphandle 45o = 0.7 T2

Isimo sokulingana ΣF = 0.

i-axis ka-y:

ΣFy = 0

T1y + T2y – w = 0

I-0.7T1 + 0.7T2 - 100 = 0

I-0.7T1 + 0.7T2 = 100 —– isibalo 1

i-axis x:

ΣFx = 0

T2x - T1x = 0

I-0.7T2 – 0.7T1 = 0

I-0.7T2 = 0.7T1

T2 =T1 —– isibalo 2

Nquma ubukhulu be-T1 :

I-0.7T1 + 0.7T1 = 100

I-1.4T1 = 100

T1 = 100/1.4

T1 = 71.4 uNewton

T1 =T2 ngakho-ke u-T2 = 71.4 uNewton

[wpdm_package id='486′]

  1. Izinhlayiya ezilingana ngokulingana okukodwa
  2. Izinhlayiya ezilingana ngezindlela ezimbili
  3. Ukulingana kwemizimba exhunywe ngezintambo nama-pulley
  4. Ukulingana kwemizimba endizeni ethambekele

Funda kabanzi

Imizimba exhunywe ngentambo kanye ne-pulley – ukusetshenziswa kwezinkinga nezixazululo zomthetho kaNewton wokunyakaza

1. Amabhokisi amabili axhunywe ngentambo egijima phezu kwe-pulley. Unganaki ubunzima bentambo ne-pulley nanoma yikuphi ukungqubuzana ku-pulley. Imisa kwebhokisi 1 = 2 kg, isisindo sebhokisi 2 = 3 kg, ukusheshisa ngenxa yamandla adonsela phansi = 10m/s2. Thola (a) Ukusheshisa kwesistimu (b) Ukucindezeleka entanjeni!

Imizimba exhunywe ngentambo kanye ne-pulley - ukusetshenziswa kwezinkinga zomthetho kaNewton wokunyakaza kanye nezixazululo 1

Isixazululo

Imizimba exhunywe ngentambo kanye ne-pulley - ukusetshenziswa kwezinkinga zomthetho kaNewton wokunyakaza kanye nezixazululo 2Kwaziwa:

Isisindo sebhokisi 1 (m1) = 2 kg

Isisindo sebhokisi 2 (m2) = 3 kg

Ukusheshisa ngenxa yamandla adonsela phansi (g) = 10 m/s2

Isisindo kwebhokisi 1 (w1) = m1 g = (2)(10) = 20 Newton

Isisindo sebhokisi 2 (w2) = m2 g = (3)(10) = 30 Newton

Isixazululo:

(a) ubukhulu kanye nesiqondiso sokusheshisa

w2 > w1 ngakho-ke ibhokisi 2 liyasheshisa liyehla kanti ibhokisi 1 liyasheshisa liye phezulu.

Amandla anesiqondiso esifanayo sokusheshisa (w2 no-T1), uphawu lwayo luhle. Amandla anesiqondiso esiphambene nokusheshisa (T2 kanye w1), uphawu lwayo luyi-negative.

F = ma

w2 - T2 + T1 - w1 = (m1 +m2) a ——-> T1 =T2 =T

w2 – T + T – w1 = (m1 +m2) futhi

w2 - w1 = (m1 +m2) futhi

30 – 20 = (2 + 3) a

10 = 5 a

a = 10/5

a = 2 m/s2

Ubukhulu be- ukusheshisa ingu-2 m/s2.

(b) Amandla okucindezela

Ibhokisi 2:

Kunezenzo ezimbili zamandla ebhokisini 2: okokuqala, isisindo sebhokisi 2 (w2), ikhomba phansi ukuze kube kuhle. Okwesibili, amandla okucindezela asebenza ebhokisini 2 (T2), ikhomba phezulu ukuze ibe negative. Faka Umthetho wesibili kaNewton ukunyakaza.

F = ma

w2 - T2 = m2 a

30 - T2 = (3)(2)

30 - T2 = 6

T2 = 30 - 6

T2 = 24 uNewton

Ibhokisi 1:

Kunezenzo ezimbili zamandla ebhokisini 1. Okokuqala, isisindo sebhokisi 1 (w1), ikhomba phansi ngakho-ke ayilungile. Okwesibili, amandla okucindezela asebenza ebhokisini 1 (T1) ikhomba phezulu ukuze kube kuhle. Sebenzisa umthetho wesibili wokunyakaza kaNewton:

F = ma

T1 - w1 = m1 a

T1 – 20 = (2)(2)

T1 - 20 = 4

T1 = 20 + 4

T1 = 24 uNewton

Ubukhulu bamandla okucindezela = T1 =T2 = T = 24 Newton

2. Into esendaweni evundlile eqondile. Isisindo sento 1 = 2 kg, isisindo sento 2 = 4 kg, ukusheshisa ngenxa yamandla adonsela phansi = 10 m/s2, i-coefficient ye-static friction = 0.4, i-coefficient ye-kinetic friction = 0.3. Uhlelo luphumulile noma lusheshisiwe? Uma uhlelo lusheshisiwe, thola ubukhulu kanye nesiqondiso sokusheshiswa kwesistimu!

Imizimba exhunywe ngentambo kanye ne-pulley - ukusetshenziswa kwezinkinga zomthetho kaNewton wokunyakaza kanye nezixazululo 3

Isixazululo

Imizimba exhunywe ngentambo kanye ne-pulley - ukusetshenziswa kwezinkinga zomthetho kaNewton wokunyakaza kanye nezixazululo 4Kwaziwa:

Isisindo sento 1 (m1) = 2 kg

Isisindo sento 2 (m2) = 4 kg

Ukusheshisa ngenxa yamandla adonsela phansi (g) = 10 m/s2

I-Coefficient ye ukungqubuzana okungaguquki (μs= = 0.4

I-coefficient yokungqubuzana kwe-kinetic (μk) = 0.3

Isisindo sento 1 (w1) = m1 g = (2)(10) = 20 Newton

Isisindo sento 2 (w2) = m2 g = (4)(10) = 40 Newton

amandla ajwayelekile okufakwe entweni 1 (N) = w1 = 20 uNewton

Amandla okungqubuzana okungaguquki okwenziwa entweni 1 (fs) = μs N = (0.4)(20) = 8 Newton

Amandla okungqubuzana kwe-kinetic asetshenziswa entweni 1 (f)k) = μk N = (0.3)(20) = 6 Newton

Okufunayo: ukusheshisa (a)

Isixazululo:

w2 > fs (40 Newton > 8 Newton) ngakho into 2 isheshiswa ngokuqondile phansi kanti into 1 isheshiswa ngokuqondile ibheke kwesokudla. Amandla okungqubuzana asebenza ezintweni 1 amandla okungqubuzana kwe-kinetic (f)kSebenzisa umthetho wesibili kaNewton wokunyakaza:

F = ma

w2 - the = (m1 +m2) futhi

40 – 6 = (2 + 4) a

34 = 6 a

a = 34 / 6 = 17 / 3

a = 5.7 m/s2

Ubukhulu bokusheshisa = 5.7 m/s2

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  1. Isisindo kanye nesisindo
  2. amandla ajwayelekile
  3. Umthetho wesibili wokunyakaza kukaNewton
  4. Amandla okungqubuzana
  5. Ukunyakaza endaweni evundlile ngaphandle kwamandla okungqubuzana
  6. Ukunyakaza kwemizimba emibili ngokusheshisa okufanayo endaweni evundlile eqinile ngamandla okungqubuzana
  7. Ukunyakaza endizeni ethambekele ngaphandle kwamandla okungqubuzana
  8. Ukunyakaza endizeni ethambekele emangelengele ngamandla okungqubuzana
  9. Ukunyakaza e-lifti
  10. Ukunyakaza kwemizimba kuxhunywe ngezintambo nama-pulleys
  11. Imizimba emibili enesilinganiso esifanayo sokusheshisa
  12. Ukuzungeza ijika eliyisicaba - amandla okunyakaza okujikelezayo
  13. Ukuzungeza ijika eligobile - amandla okunyakaza okujikelezayo
  14. Ukunyakaza okufanayo kumbuthano ovundlile
  15. Amandla aphakathi ahambisanayo ajikelezayo

Funda kabanzi

Ukusetshenziswa komthetho kaNewton wokunyakaza e-lifti - izinkinga nezixazululo

1. Umuntu onesisindo esingamakhilogremu angu-50 e-lifti. Ukusheshisa ngenxa yamandla adonsela phansi = 10m/s2. Nquma amandla ajwayelekile okufakwa entweni eduze kwe-lifti, uma:

(a) ilifti iphumule

(b) ilifti yehla ngesivinini esiphezulu ijubane elingaguquki

(c) ilifti isheshiswe phezulu ku-a ukusheshisa okuqhubekayo 5 /s2

(d) ilifti esheshiswa yehla ngesivinini esingaguquki esingu-5 m/s2

(e) ilifti ku- ukuwa kwamahhala

Isixazululo

Ukusetshenziswa komthetho kaNewton wokunyakaza ezikhulwini - izinkinga nezixazululo 1Kwaziwa:

Okomuntu Mass (m) = 50 kg

Ukusheshisa ngenxa yamandla adonsela phansi (g) = 10 m/s2

Isisindo (w) = mg = (50)(10) = 500 AmaNewton

Okufunayo: Amandla avamile (N)

Isixazululo:

(a) ilifti iphumule

Ilifti iphumule ngakho akukho ukusheshisa (a = 0)

Sikhetha indlela eya phezulu ngendlela eyakhayo kanye nendlela eya phansi ngendlela engemihle.

ΣF = umama

N – w = 0

N = w

N = 500 Newton

(b) ilifti yehla ngesivinini esingaguquki

Ijubane eliqhubekayo ukuze kungabikho ukusheshisa (a = 0)

Sikhetha indlela eya phezulu ngendlela eyakhayo kanye nendlela eya phansi ngendlela engemihle.

ΣF = umama

N – w = 0

N = w

N = 500 Newton

(c) ilifti esheshiswa phezulu ngesivinini esingaguquki esingu-5 m/s2

Isiqondiso sokusheshisa siphezulu, ngakho-ke sikhetha isiqondiso esihle njengesiphezulu.

N – w = ma

N = w + ma

N = 500 + (50)(5)

N = 500 + 250

N = 750 Newton

Umuntu uzwa iphansi liphakama kakhulu kunalapho ilifti imile noma ihamba ngesivinini esingaguquki.

Uma umuntu emi esikalini, isikali sifunda ubukhulu bamandla aphansi asetshenziswa ngumuntu esikalini. Ngokomthetho wesithathu kaNewton, lokhu kulingana nobukhulu bamandla ajwayelekile aphezulu asetshenziswa yisikali kumuntu.

(d) ilifti esheshiswa yehla ngesivinini esingaguquki esingu-5 m/s2

Indlela yokusheshisa ibheke phansi, ngakho-ke sikhetha indlela eyakhayo njengeyehlayo.

w – N = ma

N = w – ma

N = 500 – (50)(5)

N = 500 – 250

N = 250 Newton

Isisindo somuntu singama-250 N, ngaphansi kwesisindo sangempela w = 500 N.

(e) ilifti ekuweni okukhululekile

Ukuwa kwamahhala kusho ukuthi ukusheshisa kwe-lifti kufana nokusheshisa ngenxa yamandla adonsela phansi. Ubukhulu bokusheshisa ngenxa yamandla adonsela phansi buyi-9,8 m/s2, isiqondiso sayo sibheke phansi enkabeni yoMhlaba. Ijubane landa ngokulandelana ngesikhathi ngama-9,8 m/s ngomzuzwana ngamunye.

Indlela yokusheshisa ibheke phansi, ngakho-ke sikhetha indlela eyakhayo njengeyehlayo.

w – N = ma

N = w – ma

N = 500 – (50)(10)

N = 500 – 500

N = 0

2. Thola ukucindezeleka ekhebula le-lifti. Isisindo se-lifti = 2000 kg.

(a) ilifti iphumule

(B) ilifti isheshiswe yehla ngesivinini esingaguquki esingu-5 m/s2

(C) I-elevator isheshise phezulu ngesivinini esingaguquki esingu-5 m/s2

(d) ilifti ekuweni okukhululekile

Ukusheshisa ngenxa yamandla adonsela phansi (g) = 10 m/s2

Isixazululo

Ukusetshenziswa komthetho kaNewton wokunyakaza ezikhulwini - izinkinga nezixazululo 2Kwaziwa:

Isisindo se-elevator (m) = 2000 kg

Ukusheshisa kwamandla adonsela phansi (g) = 10 m/s2

isisindo (w) = mg = (2000)(10) = 20,000 amaNewton

Kufunwa: Amandla okucindezela (T)

Isixazululo:

(a) ilifti iphumule

ikheshi iphumule ngakho akukho ukusheshisa (a = 0)

Sikhetha indlela eya phezulu njengesiqondiso esihle kanye nendlela eya phansi njengesiqondiso esibi.

ΣF = umama

T – w = 0

T = w

T = 20,000 Newton

Ukucindezeleka kwekhebula (T) = isisindo se-elevator (w) = ama-Newton angu-20,000

(b) ilifti esheshiswa yehla ngesivinini esingaguquki esingu-5 m/s2

Indlela yokusheshisa ibheke phansi, ngakho-ke sikhetha indlela eyakhayo njengeyehlayo.

w – T = ma

T = w – ma

T = 20,000 – (2000)(5)

T = 20,000 – 10,000

T = 10,000 Newton

c) ilifti isheshiswe phezulu ngesivinini esingaguquki esingu-5 m/s2

Indlela yokusheshisa ibheke phansi, ngakho-ke sikhetha indlela enhle njengeyaphezulu.

T – w = ma

T = w + ma

T = 20,000 + (2000)(5)

T = 20,000 + 10,000

T = 30,000 Newton

(d) ilifti ekuweni okukhululekile

Indlela yokusheshisa ibheke phansi, ngakho-ke sikhetha indlela eyakhayo njengeyehlayo.

w – T = ma

T = w – ma

T = 20,000 – (2000)(10)

T = 20,000 – 20,000

T = 0

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  1. Isisindo kanye nesisindo
  2. amandla ajwayelekile
  3. Umthetho wesibili wokunyakaza kukaNewton
  4. Amandla okungqubuzana
  5. Ukunyakaza endaweni evundlile ngaphandle kwamandla okungqubuzana
  6. Ukunyakaza kwemizimba emibili ngokusheshisa okufanayo endaweni evundlile eqinile ngamandla okungqubuzana
  7. Ukunyakaza endizeni ethambekele ngaphandle kwamandla okungqubuzana
  8. Ukunyakaza endizeni ethambekele emangelengele ngamandla okungqubuzana
  9. Ukunyakaza e-lifti
  10. Ukunyakaza kwemizimba kuxhunywe ngezintambo nama-pulleys
  11. Imizimba emibili enesilinganiso esifanayo sokusheshisa
  12. Ukuzungeza ijika eliyisicaba - amandla okunyakaza okujikelezayo
  13. Ukuzungeza ijika eligobile - amandla okunyakaza okujikelezayo
  14. Ukunyakaza okufanayo kumbuthano ovundlile
  15. Amandla aphakathi ahambisanayo ajikelezayo

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