Ngā ara iahiko ātete – ngā raruraru me ngā otinga
1. Ko tēhea o ngā ara iahiko ātete , e whakaaturia ana i te pikitia i raro nei, he nui ake te ātete?

Whakautu A
R 1 = 2 Ω, R 2 = 2 Ω, R 3 = 6 Ω, R 4 = 6 Ω
Ka honoa whakarara a R 3 me R 4. Ko te ātete ōrite:
1/R 34 = 1/R 3 + 1/R 4 = 1/6 + 1/6 = 2/6
R 34 = 6/2 = 3 Ω
Kei te honoa raupapa a R 1, R 2 me R 34. Ko te ātete ōrite:
R = R 1 + R 2 + R 34 = 2 Ω + 2 Ω + 3 Ω
R = 7 Ω
Whakautu B
R 1 = 2 Ω, R 2 = 4 Ω, R 3 = 4 Ω, R 4 = 8 Ω
Kei te honoa raupapa a R 2 me R 3. Ko te ātete ōrite:
R 23 = R 2 + R 3 = 4 Ω + 4 Ω = 8 Ω
Ka honoa whakarara a R 23 me R 4. Ko te ātete ōrite:
1/R 234 = 1/R 23 + 1/R 4 = 1/8 + 1/8 = 2/8
R 234 = 8/2 = 4 Ω
Kei te honoa raupapa a R 1 me R 234. Ko te ātete ōrite:
R = R1 + R234 = 2 Ω + 4 Ω
R = 6 Ω
Whakautu C
R 1 = 9 Ω, R 2 = 9 Ω, R 3 = 9 Ω, R 4 = 2 Ω
Ka honoa whakarara a R 1, R 2 me R 3. Ko te ātete ōrite:
1/R 123 = 1/R 1 + 1/R 2 + 1/R 3 = 1/9 + 1/9 + 1/9 = 3/9
R 123 = 9/3 = 3 Ω
Kei te honoa raupapa a R 123 me R 4. Ko te ātete ōrite:
R = R 123 + R 4 = 3 Ω + 2 Ω
R = 5 Ω
Whakautu D
R 1 = 5 Ω, R 2 = 10 Ω, R 3 = 2 Ω, R 4 = 2 Ω
Ka honoa whakarara a R 1 me R 2. Ko te ātete ōrite:
1/R 12 = 1/R 1 + 1/R 2 = 1/5 + 1/10 = 2/10 + 1/10
1/R 12 = 3/10
R 12 = 10/3 Ω
Ka honoa whakarara a R 3 me R 4. Ko te ātete ōrite:
1/R 34 = 1/R 3 + 1/R 4 = 1/2 + 1/2 = 2/2
R 34 = 1 Ω
Kei te honoa raupapa a R 12 me R 34. Ko te ātete ōrite:
R = R 12 + R 34 = 10/3 + 3/3 = 13/3
R = 4.3 Ω
2. He aha te ātete ōrite i roto i te ara iahiko e whakaaturia ana i te pikitia i raro nei.
Rongoā:
Ka honoa ngā ātete 6 Ω, 3 Ω me te 2 Ω ki te taha whakarara. Ko te ātete ōrite:
1/R P = 1/6 + 1/3 + 1/2 = 1/6 + 2/6 + 3/6 = 6/6
R P = 6/6 = 1 Ω
Ka honoa ngā ātete 7 Ω, 8 Ω me te 1 Ω i roto i te raupapa. Ko te ātete ōrite:
R = 7 + 8 + 1 = 16 Ω
3. He aha te ātete ōrite i roto i te ara iahiko e whakaaturia ana i te pikitia i raro nei.
Mōhiotia:
Ātete 1 (R1) = 2 Ōhm
Ātete 2 (R 2 ) = 2 Ohm
Ātete 3 (R 3 ) = 2 Ohm
Ātete 4 (R 4 ) = 2 Ohm
E hiahiatia ana: Te ātete ōrite
Rongoā:
Kei te honoa whakarara te ātete R2 me te ātete R3 . Ko te ātete ōrite
1/R 23 = 1/R 2 + 1/R 3
1/R 23 = 1/2 + 1/2 = 2/2
R 23 = 1 Ōhm
Kei te honoa raupapa te ātete R1 , te ātete R23 me te ātete R3 . Ko te ātete ōrite:
R = R1 + R2 + R3 = 2 + 1 + 2
R = 5 Ōhm
- He aha te mahi matua a te ātete i roto i te ara iahiko hiko?
- WhakautuKo te mahi matua a te ātete he whakawhāiti, he whakahaere rānei i te rere o te iahiko hiko i roto i te ara iahiko. Ka whakauruhia he ātete ki te rere o ngā irahiko, he mea whai hua pea mō te whakahaere i te whanonga o te ara iahiko, mō te tiaki rānei i ngā wāhanga.
- He aha ngā rerekētanga i waenganui i ngā whirihoranga ātete raupapa me ngā ātete whakarara e pā ana ki te ātete katoa?
- WhakautuI roto i te whirihoranga raupapa, ko te ātete katoa ko te tapeke o ngā ātete takitahi: . I roto i te whirihoranga whakarara, ko te whakahurihanga o te ātete katoa ko te tapeke o ngā whakahurihanga o ngā ātete takitahi: 1/.
- He aha pea ka whiriwhiri ai te tangata ki te hono i ngā ātete i roto i te whakarara kaua i te raupapa?
- WhakautuMā te hono i ngā ātete i roto i te whakarara ka taea te whakaiti i te ātete katoa o te ara iahiko, ka piki ake pea te rere o te iahiko katoa. Ka taea hoki e ia te whakarato i te tauutuutu—ki te kore tetahi ātete, ka taea tonu e te ara iahiko te mahi tahi me ngā ātete whakarara kē atu.
- He aha te hononga o te whakatauranga mana o tētahi ātete ki tōna whakamahinga i roto i tētahi ara iahiko?
- WhakautuKo te whakatauranga mana e tohu ana i te nui rawa o te mana ka taea e te ātete te whakamarara hei wera me te kore e pakaru. Mena ka whakamararatia te mana e te ātete i roto i te ara iahiko ki tua atu i tōna whakatauranga, ka wera rawa pea, ka pakaru.
- He aha i whakamahia ai e ētahi ara iahiko ngā ātete taurangi?
- WhakautuMā ngā ātete taurangi, pērā i ngā potentiometer, ngā rheostat rānei, ka taea te whakarerekē i te ātete i roto i te ara iahiko. He mea whai hua tēnei mō te whakatikatika, te whakarerekē rānei i ngā tawhā ara iahiko, pērā i te oro i roto i ngā taputapu oro, te kanapa rānei o te mārama.
- He aha te mea ka tupu mēnā ka rahua (ka tuwhera) tētahi ātete i roto i tētahi ara iahiko raupapa?
- WhakautuKi te kore e rahua tētahi ātete i roto i tētahi ara iahiko raupapa mā te huri hei ara iahiko tuwhera, ka tuwhera katoa te ara iahiko, ā, kāore he iahiko e rere mā roto. He rite ki te pakaru o tētahi paipa wai.
- He aha te mea ka tupu mēnā ka rahua (ka tuwhera) tētahi ātete i roto i tētahi ara iahiko whakarara?
- WhakautuKi te kore e angitu tētahi ātete i roto i tētahi ara iahiko whakarara mā te huri hei ara iahiko tuwhera, ka mau tonu te iahiko i ngā manga whakarara e toe ana. Ka piki ake te ātete katoa o te ara iahiko mai i te mea kua tangohia tētahi o ngā ara whakarara.
- He aha i whakamahia ai e ētahi ara iahiko ngā ātete he tino teitei ngā uara ātete, i ētahi wā i roto i te raupapa o ngā megaohms?
- WhakautuKa taea te whakamahi i ngā uara ātete teitei mō ngā kaupapa maha, pērā i te hanga wehewehe ngaohiko, te whakahāngai i ngā transistors, te mahi rānei me ngā tono iahiko tino iti. Ka taea e rātou te whakarite kia iti rawa te rere o te iahiko i roto i ētahi wāhanga o ngā ara iahiko, inā koa ka hiahiatia he aro, he tika rānei.
- He pēhea te pānga o te pāmahana ki te ātete o te nuinga o ngā ātete?
- WhakautuMō te nuinga o ngā rauemi, ka piki ake te ātete i te pāmahana. Ko te nui o te huringa ātete i te pāmahana ka whakatauhia e te tauwehenga ātete pāmahana o te rauemi. Ko ētahi ātete he mea hanga motuhake kia iti noa te huringa o te ātete i te pāmahana (e kiia ana ēnei he ātete pumau-mahana, he ātete pāmahana-iti rānei).
- He aha i whakamahia ai ngā ātete kukume-ake me ngā ātete kukume-iho i roto i ngā ara iahiko mamati?
- WhakautuKa whakamahia ngā ātete kukume-ake me ngā ātete kukume-iho hei tautuhi i te āhua taunoa (kore mahi) o te pine tāuru mamati. Ka hono te ātete kukume-ake i te pine tāuru ki te ngaohiko pai ina kore he tohu hohe e whakamahia ana, kia mau ai te āhua TEITEI taunoa. I tetahi atu taha, ka hono te ātete kukume-iho i te pine tāuru ki te whenua, kia mau ai te āhua ITI taunoa.