EMF-yada taxanaha ah iyo kuwa is barbar socda

EMF-yada taxanaha ah iyo kuwa barbar socda 1

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.

U dhiganta danab isha (ε) waa:

ε = ε1 + ε2 + εn

Iska caabbinta gudaha (r) ee u dhiganta waa:

r = r1 +r2 +rn

Korontada ku socota iska caabbinta dibadda (R) waa:

I = ε / (r + R)

Sample problem:

Suppose that two batteries each emf is 1.5 Volt and the internal resistance value in each battery is 0.1 Ω. External resistance (R) = 10 Ω. The direction of the electric current clockwise.

Use the previous formula:

ε = 1.5 + 1.5 = 3 Volt

r = 0.1 + 0.1 = 0.2 Ω

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I = ε / (r + R) = 3 / (0.2 + 10)

I = 3/10.2

I = 0.294 A

Use Kirchhoff’s second rule:

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

If there are two or more sources of electromotive (emf) connected as shown in the figure, the emf is connected in parallel.

The equivalent voltage source (ε) is:

EMF-yada taxanaha ah iyo kuwa barbar socda 2ε = ε1 = ε2 = εn

Iska caabbinta gudaha (r) ee u dhiganta waa:

1/r = 1/r1 + 1/r2 + 1/rn

Korontada ku socota iska caabbinta dibadda (R) waa:

I = ε / (r + R)

Sample problem:

Suppose that two batteries each emf is 1.5 Volt and the resistance value in each battery is 0.1 Ω. External resistance (R) = 10 Ω.

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Use the previous formula:

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

Use Kirchhoff’s rule

Codso Kirchhoff‘s first rule:

I1 + Aniga2 = Aniga ………. Equation 1

Analyze Aefca loop. The direction of the loop is clockwise. Apply Kirchhoff’s second rule:

ε2 - Aniga1 r2 – I R = 0

1.5 - 0.1 I1 – 10 I = 0

– 0.1 I1 = 10 I – 1.5

I1 = (10 I – 1.5) / – 0.1

I1 = -100 I + 15 ………. Isku dheelitir 2

Analyze the Befdb loop. The direction of the loop is clockwise. Apply Kirchhoff’s second law:

ε1 - Aniga2 r1 – I R = 0

1.5 - 0.1 I2 – 10 I = 0

- 0.1 Aniga2 = 10 I – 1.5

I2 = (10 I – 1.5) / – 0.1

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I2 = -100 I + 15 ………. Isku dheelitir 3

Substitute equation 2 and 3 to equation 1:

I1 + Aniga2 = Aniga

-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

Eliminate equation 2 and 3:

I1 = -100 I + 15

I2 = -100 I + 15

———————– –

I1 - Aniga2 = 0

I1 = Aniga2 ………. Equation 4

Sababtoo ah aniga1 + Aniga2 = I, where I1 = Aniga2 markaas aniga1 = Aniga2 = 1/2 I = 1/2 (0.149) = 0.0745 A.

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