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ELECTRIC CELLS AND BATTERIES
• An electric cell converts chemical energy into
electrical energy to produce electricity.
• It contains two electrodes immersed in an
electrolyte
• Several electric cells connected together form a
battery.
• When a cell or battery is connected to a circuit,
electrons flow from the negative terminal to the
positive terminal through the circuit.
• By using chemical reactions, a battery produces
potential difference across its terminals.
• This potential difference provides the energy to
move the electrons through the circuit
Simple electric cell
Electric cells and Batteries
• If we connect copper and zinc rod in a lemon,
it acts as an electric cell. The citric acid in the
lemon acts as an electrolyte. The potential can
be measured using a multimeter.
Electromotive force and internal
resistance
• A battery or cell is called a source of
electromotive force (emf).
• The term ‘electromotive force’ is a misnomer
since it does not really refer to a force but
describes a potential difference in volts.
• The emf of a battery or cell is the voltage
provided by the battery when no current flows
in the external circuit.
Measuring the emf of a cell
• Electromotive force determines the amount of
work a battery or cell does to move a certain
amount of charge around the circuit.
• It is denoted by the symbol ξ and to be
pronounced as ‘xi’.
• An ideal battery has zero internal resistance
and the potential difference (terminal voltage)
across the battery equals to its emf
• But a real battery is made of electrodes and
electrolyte, there is resistance to the flow of
charges within the battery.
• This resistance is called internal resistance r.
For a real battery, the terminal voltage is not
equal to the emf of the battery.
• A freshly prepared cell has low internal
resistance and it increases with ageing
Measuring the emf of a cell
Determination of internal resistance
• The emf of cell ξ is measured by connecting a
high resistance voltmeter across it without
connecting the external resistance R
• Since the voltmeter draws very little current
for deflection, the circuit may be considered
as open.
• Hence the voltmeter reading gives the emf of
the cell
• Then, external resistance R is included in the
circuit and current I is established in the
circuit.
• The potential difference across R is equal to
the potential difference across the cell (V)
• The potential drop across the resistor R is V=IR
• Due to internal resistance r of the cell, the
voltmeter reads a value V, which is less than
the emf of cell ξ
• It is because, certain amount of voltage (Ir)
has dropped across the internal resistance r.
Then V = ξ – Ir
• Ir = ξ – V
• Since ξ, V and R are known, internal resistance
r can be determined. We can also find the total
current that flows in the circuit.
• Due to this internal resistance, the power
delivered to the circuit is not equal to power
rating mentioned in the battery.
• For a battery of emf ξ, with an internal
resistance r, the power delivered to the circuit
of resistance R is given by
• P = Iξ = I (V + Ir)
• Here V is the voltage drop across the
resistance R and it is equal to IR.
• Therefore, P = I (IR +Ir)
• P = I2 R + I2 r
• Here I2 r is the power delivered to the internal
resistance and I2 R is the power delivered to
the electrical device .
• For a good battery, the internal resistance r is
very small, then I2 r << I2 R and almost entire
power is delivered to the resistance.
Cells in series
• Several cells can be connected to form a battery.
• In series connection, the negative terminal of
one cell is connected to the positive terminal of
the second cell, the negative terminal of second
cell is connected to the positive terminal of the
third cell and so on.
• The free positive terminal of the first cell and the
free negative terminal of the last cell become the
terminals of the battery.
• Suppose n cells, each of emf ξ volts and
internal resistance r ohms are connected in
series with an external resistance R
• The total emf of the battery = nξ
• The total resistance in the circuit = nr + R
• By Ohm’s law, the current in the circuit is
• Case (a) If r << R, then,
• where, I1 is the current due to a single cell
• Thus, if r is negligible when compared to R the
current supplied by the battery is n times that
supplied by a single cell.
• It is the current due to a single cell.
• That is, current due to the whole battery is the
same as that due to a single cell and hence
there is no advantage in connecting several
cells.
• Thus series connection of cells is
advantageous only when the effective internal
resistance of the cells is negligibly small
compared with R.
Cells in parallel
• In parallel connection all the positive
terminals of the cells are connected to one
point and all the negative terminals to a
second point.
• These two points form the positive and
negative terminals of the battery.
• Let n cells be connected in parallel between
the points A and B and a resistance R is
connected between the points A and B
• Let ξ be the emf and r the internal resistance
of each cell
• The above equation implies that current due
to the whole battery is the same as that due
to a single cell.
• Hence it is advantageous to connect cells in
parallel when the external resistance is very
small compared to the internal resistance of
the cells.
ELECTRIC CELLS AND BATTERIES
ELECTRIC CELLS AND BATTERIES

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ELECTRIC CELLS AND BATTERIES

  • 1. ELECTRIC CELLS AND BATTERIES
  • 2. • An electric cell converts chemical energy into electrical energy to produce electricity. • It contains two electrodes immersed in an electrolyte • Several electric cells connected together form a battery. • When a cell or battery is connected to a circuit, electrons flow from the negative terminal to the positive terminal through the circuit. • By using chemical reactions, a battery produces potential difference across its terminals. • This potential difference provides the energy to move the electrons through the circuit
  • 4. Electric cells and Batteries
  • 5. • If we connect copper and zinc rod in a lemon, it acts as an electric cell. The citric acid in the lemon acts as an electrolyte. The potential can be measured using a multimeter.
  • 6. Electromotive force and internal resistance • A battery or cell is called a source of electromotive force (emf). • The term ‘electromotive force’ is a misnomer since it does not really refer to a force but describes a potential difference in volts. • The emf of a battery or cell is the voltage provided by the battery when no current flows in the external circuit.
  • 7. Measuring the emf of a cell • Electromotive force determines the amount of work a battery or cell does to move a certain amount of charge around the circuit. • It is denoted by the symbol ξ and to be pronounced as ‘xi’. • An ideal battery has zero internal resistance and the potential difference (terminal voltage) across the battery equals to its emf
  • 8. • But a real battery is made of electrodes and electrolyte, there is resistance to the flow of charges within the battery. • This resistance is called internal resistance r. For a real battery, the terminal voltage is not equal to the emf of the battery. • A freshly prepared cell has low internal resistance and it increases with ageing
  • 9. Measuring the emf of a cell
  • 11.
  • 12. • The emf of cell ξ is measured by connecting a high resistance voltmeter across it without connecting the external resistance R • Since the voltmeter draws very little current for deflection, the circuit may be considered as open. • Hence the voltmeter reading gives the emf of the cell
  • 13. • Then, external resistance R is included in the circuit and current I is established in the circuit. • The potential difference across R is equal to the potential difference across the cell (V) • The potential drop across the resistor R is V=IR • Due to internal resistance r of the cell, the voltmeter reads a value V, which is less than the emf of cell ξ
  • 14. • It is because, certain amount of voltage (Ir) has dropped across the internal resistance r. Then V = ξ – Ir • Ir = ξ – V • Since ξ, V and R are known, internal resistance r can be determined. We can also find the total current that flows in the circuit.
  • 15. • Due to this internal resistance, the power delivered to the circuit is not equal to power rating mentioned in the battery. • For a battery of emf ξ, with an internal resistance r, the power delivered to the circuit of resistance R is given by • P = Iξ = I (V + Ir) • Here V is the voltage drop across the resistance R and it is equal to IR. • Therefore, P = I (IR +Ir)
  • 16. • P = I2 R + I2 r • Here I2 r is the power delivered to the internal resistance and I2 R is the power delivered to the electrical device . • For a good battery, the internal resistance r is very small, then I2 r << I2 R and almost entire power is delivered to the resistance.
  • 17.
  • 18.
  • 19. Cells in series • Several cells can be connected to form a battery. • In series connection, the negative terminal of one cell is connected to the positive terminal of the second cell, the negative terminal of second cell is connected to the positive terminal of the third cell and so on. • The free positive terminal of the first cell and the free negative terminal of the last cell become the terminals of the battery.
  • 20. • Suppose n cells, each of emf ξ volts and internal resistance r ohms are connected in series with an external resistance R • The total emf of the battery = nξ • The total resistance in the circuit = nr + R • By Ohm’s law, the current in the circuit is
  • 21. • Case (a) If r << R, then, • where, I1 is the current due to a single cell • Thus, if r is negligible when compared to R the current supplied by the battery is n times that supplied by a single cell.
  • 22. • It is the current due to a single cell. • That is, current due to the whole battery is the same as that due to a single cell and hence there is no advantage in connecting several cells. • Thus series connection of cells is advantageous only when the effective internal resistance of the cells is negligibly small compared with R.
  • 23.
  • 24.
  • 25. Cells in parallel • In parallel connection all the positive terminals of the cells are connected to one point and all the negative terminals to a second point. • These two points form the positive and negative terminals of the battery. • Let n cells be connected in parallel between the points A and B and a resistance R is connected between the points A and B
  • 26. • Let ξ be the emf and r the internal resistance of each cell
  • 27.
  • 28.
  • 29.
  • 30. • The above equation implies that current due to the whole battery is the same as that due to a single cell. • Hence it is advantageous to connect cells in parallel when the external resistance is very small compared to the internal resistance of the cells.