Two or more electrical elements are connected in series if they have only one common node in between and no other electrical element
is connected to that common node. So there are two conditions for being in
series:
0 1.
The elements should have only one common
terminal (node). This means that they should be connected one after another.
0 2.
No other current carrying electrical element should
be connected to that common terminal (node).
To illustrate this lets have a look to the following circuit:
|
Series Circuit |
In this circuit resistor R1 and R2 are in series as they
have only b point common in between them and no other current carrying electrical
element is connected at node b.
As there is no voltage source connected in between a series
circuit, the voltage is shared among the resistors according to their values.
So the ratio of voltage and resistor becomes constant and current does not
change in the series circuit. For example see the following circuit:
|
Current is same throughout a series circuit |
In this circuit, at R1, R2 and R3 voltage will be shared according
to their resistance as there is no other voltage source in between them.
Total sum of their resistance = (6+3+1) Ω =
10 Ω
So, according to ratio: for 1 ohm resistance voltage will be
= (20 / 10) volt = 2 V
Therefore, Voltage of R1 = 6 x 2 V = 12 V,
Voltage
of R2 = 3 x 2 V = 6 V
Voltage
of R3 = 1 x 2 V = 2 V
Total voltage = (12 + 6 + 2) V = 20 V = Voltage of the
source.
Now let’s find the current in all the resistors.
Current through R1 = (Voltage of R1 / Resistance of R1) =
(12 V / 6 Ω)
= 2 A
Current through R1 = (Voltage of R2 / Resistance of R2) = (6
V / 3 Ω)
= 2 A
Current through R1 = (Voltage of R3 / Resistance of R3) = (2
V / 1 Ω)
= 2 A
So its clear that, current through a series circuit remains
same throughout the circuit. But the voltage of the circuit drops and is shared
by the resistors or electrical elements of the circuit.