Te kaha noa – ngā raruraru me ngā otinga

Ngā raruraru kua whakatauhia i roto i ngā ture nekehanga a Newton – Te kaha noa 

1. He mea e takoto ana i runga i tētahi tēpu, e whakaaturia ana i te pikitia i raro nei. Ko te papatipu o te mea he 1 kg. Ko te whakaterenga o te kaha ā-papa he 9.8 m/s 2. Tātaihia te kaha noa i pā ki te mea e te tēpu.

Ngā raruraru me ngā otinga o te kaha-noa 1-1

Mōhiotia:

Taumaha (m) = 1 kg

Te whakaterenga o te kaha ā-papa (g) = 9.8 m/s 2

Taumaha (w) = mg = (1 kg)(9.8 m/s² ) = 9.8 kg m/s² = 9.8 Newton

E hiahiatia ana: te kaha noa (N)

Rongoā:

Te kaha noa – ngā raruraru me ngā otinga 2

Kei runga i te tēpu te mea e takoto ana, nō reira ko te kaha kupenga i runga i te mea he kore (te ture tuatahi, tuarua rānei a Newton). Ka mahi poutū te taumaha o te mea ki raro, ki waenganui o te Ao. Me whai kaha anō ki runga i te mea hei taurite i te kaha ā-papa . Kei runga i te tēpu te mea e takoto ana, kia puta ai tēnei kaha ki runga. Ko te kaha e puta ana i te tēpu ka kiia he kaha noa (N). Ko te tikanga o te noa he poutū.

Kōwhiria te ahunga whakarunga hei ahunga-y pai. Ko te kaha kupenga i runga i te mea ko:

∑ Fy = 0

N – w = 0

N = w

N = mg

N = 9.8 Niutona

Ko te kaha noa e pā ana ki te mea e whakamahia ana e te tēpu he 9.8 N ki runga.

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2. E rua ngā mea e takoto ana i runga i tētahi tēpu. Te taumaha o te mea 1 (m1 ) = 1 kg, te taumaha o te mea 2 (m2 ) = 2 kg, te whakaterenga nā te kaha ā-papa (g) = 9.8 m/s2 . Tātaihia te rahi me te ahunga o te kaha noa e pā ana ki te m2 ki te m1 me te kaha noa e pā ana ki te tēpu ki te m2.

Te kaha noa – ngā raruraru me ngā otinga 3

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Te kaha noa – ngā raruraru me ngā otinga 4

Mōhiotia:

Taumaha o te mea 1 (m1 ) = 1 kg

Taumaha o te mea 2 (m2 ) = 2 kg

Te whakaterenga o te kaha ā-papa (g) = 9.8 m/s 2

Taumaha o te mea 1 (w1 ) = m1 karamu = (1)(9.8 m/s2 ) = 9.8 kg m/s2 = 9.8 Newtons

Taumaha o te mea 2 (w 2 ) = m 2 karamu = (2)(9.8 m/s 2 ) = 19.6 kg m/s 2 = 19.6 Newtons

E hiahiatia ana: N 1 me N 2

Rongoā:

(a) Te kaha noa i tukuna e m 2 ki te m 1 (N 1 )

N 1 = w 1 = 9.8 Newton

Kei runga te ahunga o N 1 .

(b) Te kaha noa i tukuna e te tēpu ki runga i te m 2 (N 2 )

N 2 = w 1 + w 2 = 9.8 Ngā Newton + 19.6 Ngā Newton = 29.4 Ngā Newton

Kei runga te ahunga o N 2 .

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3. He mea e takoto ana i runga i te tēpu. Ko te taumaha o te mea he 2 kg, ko te whakaterenga nā te kaha ā-papa he 9.8 m/s² . Ko te rahi o te kaha F he 10 Newtons. Kimihia te rahi me te ahunga o te kaha noa e tukuna ana e te tēpu ki runga i te mea.

Te kaha noa – ngā raruraru me ngā otinga 5

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Te kaha noa – ngā raruraru me ngā otinga 6

Mōhiotia:

Taumaha o te mea (m) = 2 kg

Te whakaterenga nā te kaha ā-papa (g) = 9.8 m/s 2

Taumaha (w) = mg = (2 kg)(9.8 m/s² ) = 19.6 kg m/s² = 19.6 Newton

Te Kaha F (F) = 10 Newton

E hiahiatia ana : te rahi me te ahunga o te kaha noa (N)

Rongoā:

ko te ahunga o te kaha noa kei runga.

Te rahi o te kaha noa:

∑ F = 0

N – F – w = 0

N = F + w

N = 10 Ngā Newton + 20 Ngā Newton

N = 30 Niutona

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4. He mea e takoto ana i runga i te tēpu. Ko te papatipu o te mea he 1 kg, ko te whakaterenga nā te kaha ā-papa he 9,8 m/s² , ko te kaha F1 he 10 N, ā, ko te kaha F2 he 20 N. Tātaihia te rahi me te ahunga o te kaha noa e pā ana ki te tēpu ki te mea. g = 9.8 m/ s²

Te kaha noa – ngā raruraru me ngā otinga 7

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Te kaha noa – ngā raruraru me ngā otinga 8

Mōhiotia:

Taumaha (m) = 1 kg

Te whakaterenga o te kaha ā-papa (g) = 9.8 m/s 2

Taumaha (w) = mg = (1 kg)(9.8 m/s² ) = 9.8 kg m/s² = 9.8 Newton

F 1 = 10 Newton

F 2 = 20 Newton

E hiahiatia ana: te rahi me te ahunga o te kaha noa (N)

Rongoā:

Ko te ahunga o te kaha noa kei runga.

Te rahi o te kaha noa:

∑ F = 0

N – F 2 – w + F 1 = 0

N = F2 + w – F1

N = 20 Ngā Niutoni + 9.8 Ngā Niutoni – 10 Ngā Niutoni

N = 19.8 Niutona

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5. Papatipu o te mea (m) = 2 kg, whakaterenga o te kaha ā-papa (g) = 9.8 m/s² , koki = 30 ° . Kimihia te rahi me te ahunga o te kaha noa i pā ki te mea.

Te kaha noa – ngā raruraru me ngā otinga 9

Rongoā:

Te kaha noa – ngā raruraru me ngā otinga 10

Ko w te taumaha, ko wx te wāhanga whakapae o te taumaha, ko wy te wāhanga poutū o te taumaha, ko N te kaha noa.

Mōhiotia:

papatipu (m) = 2 kg

te whakaterenga o te kaha ā-papa (g) = 9.8 m/s 2

taumaha (w) = mg = (2 kg)(9.8 m/s² ) = 19.6 kg m/s² = 19.6 Newton

w x = w sin 60 o = (19.6 N)(0.5) √ 3 = 9.8 √ 3 Ngā Newton

w y = w cos 60 = (19.6 N)(0.5) = 9.8 Newton

E hiahiatia ana: te kaha noa (N)

Rongoā:

∑ F = 0

N – w y = 0

N = w y

N = 9.8 Niutona

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  1. Papatipu me te taumaha
  2. Te kaha noa
  3. Te ture tuarua o te nekehanga a Newton
  4. Te kaha waku
  5. Te nekehanga i runga i te mata whakapae me te kore he kaha waku
  6. Te nekehanga o ngā tinana e rua me te tere tere ōrite i runga i te mata whakapae taratara me te kaha waku
  7. Te nekehanga i runga i te papa whakarara me te kore he kaha waku
  8. Te nekehanga i runga i te papa whakarara taratara me te kaha waku
  9. Te nekehanga i roto i te ararewa
  10. Ka honoa te nekehanga o ngā tinana e ngā taura me ngā pūrere
  11. E rua ngā tinana he rite te rahi o te whakaterenga
  12. Te whakaawhiwhi i tētahi piko papatahi – ngā nekehanga porowhita
  13. Te whakaawhiwhi i tētahi kōpiko peeke – ngā hihiri o te nekehanga porowhita
  14. Te nekehanga ōrite i roto i te porowhita whakapae
  15. Te kaha pokapū i roto i te nekehanga porowhita ōrite

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