
EMF-yada taxanaha ah iyo kuwa is barbar socda
Haddii ay jiraan laba ama in ka badan oo ilo koronto-qaadis ah (emf) ah oo isku xiran sida ku cad sawirka, emf waxaa loo habeeyey si taxane ah.
Isha danab ee u dhiganta (ε) waa:
ε = ε 1 + ε 2 + ε n
Iska caabbinta gudaha (r) ee u dhiganta waa:
r = r 1 + r 2 + r n
Korontada ku socota iska caabbinta dibadda (R) waa:
I = ε / (r + R)
Dhibaato tusaale ah:
Ka soo qaad in laba baytari midkiiba emf yahay 1.5 Volt qiimaha iska caabbinta gudaha ee baytari kastana yahay 0.1 Ω. Iska caabbinta dibadda (R) = 10 Ω. Jihada qulqulka korantada saacadda u jeeda.
Isticmaal qaacidadii hore:
ε = 1.5 + 1.5 = 3 Volt
r = 0.1 + 0.1 = 0.2 Ω
I = ε / (r + R) = 3 / (0.2 + 10)
I = 3/10.2
I = 0.294 A
Isticmaal xeerka labaad ee Kirchhoff:
1.5 – 0.1 I + 1.5 – 0.1 I – 10 I = 0
3 – 0.2 I – 10 I = 0
3 – 10.2 I = 0
3 = 10.2 I
I = 3/10.2
I = 0.294 A
Haddii ay jiraan laba ama in ka badan oo ilo koronto-ku-saleysan (emf) ah oo isku xiran sida ku cad sawirka, emf-ku wuxuu ku xiran yahay si is barbar socda.
Isha danab ee u dhiganta (ε) waa:
ε = ε1 = ε2 = εn
Iska caabbinta gudaha (r) ee u dhiganta waa:
1/r = 1/r 1 + 1/r 2 + 1/r n
Korontada ku socota iska caabbinta dibadda (R) waa:
I = ε / (r + R)
Dhibaato tusaale ah:
Ka soo qaad in laba baytari oo emf kasta uu yahay 1.5 Volt qiimaha iska caabbinta ee baytari kastana uu yahay 0.1 Ω. Iska caabbinta dibadda (R) = 10 Ω.
Isticmaal qaacidadii hore:
ε = 1.5 Volt
1/r = 1/0.1 + 1/0.1 = 2 / 0.1
r = 0.1 / 2 = 0.05 Ω
I = ε / (r + R) = 1.5 / (0.05 + 10) = 1.5 / 10.05
I = 0.149 A
Isticmaal xeerka Kirchhoff.
Adeegso qaanuunka ugu horreeya ee Kirchhoff :
I 1 + I 2 = I ………. Isle'egta 1
Falanqee wareegga Aefca. Jihada wareeggu waa saacad-wareegga. Ku dabaq xeerka labaad ee Kirchhoff:
ε 2 – I 1 r 2 – IR = 0
1.5 – 0.1 I 1 – 10 I = 0
– 0.1 I 1 = 10 I – 1.5
I 1 = (10 I – 1.5) / – 0.1
I 1 = -100 I + 15 ……. Isla'egta 2
Falanqee wareegga Befdb. Jihada wareeggu waa saacad-wareegga. Ku dabaq sharciga labaad ee Kirchhoff:
ε 1 – I 2 r 1 – IR = 0
1.5 – 0.1 I 2 – 10 I = 0
– 0.1 I 2 = 10 I – 1.5
I 2 = (10 I – 1.5) / – 0.1
I 2 = -100 I + 15 ……. Isla'egta 3
Ku beddel isle'egyada 2 iyo 3 isla'egyada 1:
I 1 + I 2 = I
-100 I + 15 – 100 I + 15 = I
– 200 I + 30 = I
30 = I + 200 I
30 = 201 I
I = 30/201
I = 0.149 A
Ka saar isle'egta 2 iyo 3:
I 1 = -100 I + 15
I 2 = -100 I + 15
———————– –
I 1 – I 2 = 0
I 1 = I 2 ………. Isla'egta 4
Sababtoo ah I 1 + I 2 = I, halkaas oo I 1 = I 2 ka dibna I 1 = I 2 = 1/2 I = 1/2 (0.149) = 0.0745 A.