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Resistors in series and
parallel
Resistors in series
• When two or more resistors are connected end
to end, they are said to be in series. The resistors
could be simple resistors or bulbs or heating
elements or other devices
• The three resistors R1, R2 and R3 connected in
series.
• The amount of charge passing through resistor R1
must also pass through resistors R2 and R3 since
the charges cannot accumulate anywhere in the
circuit
• Due to this reason, the current I passing
through all the three resistors is the same.
• According to Ohm’s law, if same current pass
through different resistors of different values,
then the potential difference across each
resistor must be different
• Let V1, V2 and V3 be the potential difference
(voltage) across each of the resistors R1, R2
and R3 respectively, then we can write V1 = IR1,
V2 = IR2 and V3 = IR3.
• But the total voltage V is equal to the sum of
voltages across each resistor
• where RS is the equivalent resistance
• When several resistances are connected in
series, the total or equivalent resistance is the
sum of the individual resistances
Resistors in parallel
• Resistors are in parallel when they are connected
across the same potential difference
• In this case, the total current I that leaves the
battery is split into three separate paths.
• Let I1, I2 and I3 be the current through the
resistors R1, R2 and R3 respectively.
• Due to the conservation of charge, total current
in the circuit I is equal to sum of the currents
through each of the three resistors.
• Since the voltage across each resistor is the
same, applying Ohm’s law to each resistor, we
have
• Substituting these values in equation
• Here RP is the equivalent resistance of the
parallel combination of the resistors.
• Thus, when a number of resistors are
connected in parallel, the sum of the
reciprocal of the values of resistance of the
individual resistor is equal to the reciprocal of
the effective resistance of the combination
• The value of equivalent resistance in parallel
connection will be lesser than each individual
resistance.
• House hold appliances are always connected
in parallel so that even if one is switched off,
the other devices could function properly.
RESISTORS IN SERIES AND PARALLEL
RESISTORS IN SERIES AND PARALLEL
RESISTORS IN SERIES AND PARALLEL
RESISTORS IN SERIES AND PARALLEL
RESISTORS IN SERIES AND PARALLEL
RESISTORS IN SERIES AND PARALLEL
RESISTORS IN SERIES AND PARALLEL
RESISTORS IN SERIES AND PARALLEL
RESISTORS IN SERIES AND PARALLEL
RESISTORS IN SERIES AND PARALLEL
RESISTORS IN SERIES AND PARALLEL
RESISTORS IN SERIES AND PARALLEL

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RESISTORS IN SERIES AND PARALLEL

  • 1. Resistors in series and parallel
  • 2. Resistors in series • When two or more resistors are connected end to end, they are said to be in series. The resistors could be simple resistors or bulbs or heating elements or other devices • The three resistors R1, R2 and R3 connected in series. • The amount of charge passing through resistor R1 must also pass through resistors R2 and R3 since the charges cannot accumulate anywhere in the circuit
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  • 6. • Due to this reason, the current I passing through all the three resistors is the same. • According to Ohm’s law, if same current pass through different resistors of different values, then the potential difference across each resistor must be different • Let V1, V2 and V3 be the potential difference (voltage) across each of the resistors R1, R2 and R3 respectively, then we can write V1 = IR1, V2 = IR2 and V3 = IR3. • But the total voltage V is equal to the sum of voltages across each resistor
  • 7. • where RS is the equivalent resistance • When several resistances are connected in series, the total or equivalent resistance is the sum of the individual resistances
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  • 10. Resistors in parallel • Resistors are in parallel when they are connected across the same potential difference • In this case, the total current I that leaves the battery is split into three separate paths. • Let I1, I2 and I3 be the current through the resistors R1, R2 and R3 respectively. • Due to the conservation of charge, total current in the circuit I is equal to sum of the currents through each of the three resistors.
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  • 14. • Since the voltage across each resistor is the same, applying Ohm’s law to each resistor, we have • Substituting these values in equation
  • 15. • Here RP is the equivalent resistance of the parallel combination of the resistors. • Thus, when a number of resistors are connected in parallel, the sum of the reciprocal of the values of resistance of the individual resistor is equal to the reciprocal of the effective resistance of the combination
  • 16. • The value of equivalent resistance in parallel connection will be lesser than each individual resistance. • House hold appliances are always connected in parallel so that even if one is switched off, the other devices could function properly.