Study S4 Physics D.C. Circuits - Geniebook

# D.C. Circuits

• The basic ideas of what constitutes a series circuit and a parallel circuit.
• Current is equal at all points along a series circuit and e.m.f. = sum of p.d. across all components.
• Current in main path = sum of the current in all parallel paths, and p.d. across all parallel paths are equal.

The details covered in the article are as per the requirements of the Secondary 4 Physics class.

## Introduction To D.C. Circuits

The D.C. in D.C. circuits stands for Direct Current. For D.C.,  current only flows in one direction, i.e. from the positive terminal to the negative terminal of the power source.

The opposite of D.C. current is A.C. current and it stands for Alternating Current.

Electromotive Force(e.m.f.)

Before directly diving into the circuits, let us be clear about a concept called electromotive force.

1. Identical Cells In Series

When identical cells are arranged in series, the resultant e.m.f. is the sum of all the e.m.f.s of the cells.

In the above image, both cells, each of 1.5 V, are arranged in series. The resultant e.m.f. is the sum of the e.m.f. of the two cells which is 3.0 V (= 1.5 + 1.5).

1. Identical Cells In Parallel

When identical cells are arranged in parallel, the resultant e.m.f. Is equal to that of a single cell.

In the above image, both cells, each of 1.5 V, are arranged in parallel. The resultant e.m.f. will be the e.m.f. of a single cell, which is 1.5 V.

Question 1:

Match the correct description to the correct circuit diagram.

1. Series , Parallel
2. Parallel , Series

Solution:

In the first setup, the main circuit path from the cell will eventually splits into two different paths before rejoining to a single path back to the cell. This is a parallel circuit.

In the second setup, there is only a single path for the current to flow through. This is a series circuit.

Series vs Parallel Circuits

 Series Circuits Parallel Circuits The resultant e.m.f. is the sum of all the e.m.f.s of the cells. The resultant e.m.f. is equal to that of a single cell. The components are connected one after another in a single loop. The components are connected to the cell in 2 or more loops. There is only one path through which electric current can flow. There are several paths through which electric current can flow. The Series circuit setup: The Parallel circuit setup: The current at every point is the same. $$I_{source}=I_1=I_2=....=I_n$$ The sum of individual currents in each of the branches is equal to the main current. $$I_{source}=I_1+I_2+....+I_n$$

Question 2:

What is the relationship between the 2 currents (with respective ammeter readings) in the circuit below?

1. $$I_1 2. \(I_1=I_2$$
3. $$I_1>I_2$$

Solution:

The setup has only one path through which the current flows. Therefore, their values will be the same.

Question 3:

What is the relationship between the 2 currents (with respective ammeter readings) in the circuit below?

1. $$I_1 2. \(I_1=I_2$$
3. $$I_1>I_2$$

Solution:

This is a parallel circuit, and the current will branch into several paths. The current $$I_1$$ will split into two paths and towards $$A_2$$ and $$A_3$$. Therefore, $$I_1$$ divides into two, one of which is $$I_2$$. $$I_2$$ will be less than that of  $$I_1$$.

Therefore $$I_1$$ > $$I_2$$.

Question 4:

What is the relationship between the 3 labelled currents (with respective ammeter readings) in the circuit below?

1. $$I_1=I_2=I_3$$
2. $$I_1=I_2+I_3$$
3. $$I_3=I_1+I_2$$

Solution:

It is a parallel circuit,  and the current will eventually be split into several paths.

In the above circuit, the current $$I_1$$ divides into two: $$I_2$$ and $$I_3$$.

Thus, $$I_1$$ is the sum of  $$I_2$$ and $$I_3$$.

## Conclusion

In this article, we studied D.C. circuits and how electricity flows through them. We learnt about the two types of circuit arrangements – series and parallel. We also observed that the current in the main path is equal to the sum of the currents in all parallel paths, and p.d. across all parallel paths is equal.

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