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Physics Helpline
L K Satapathy
Direct Current Theory - 5
E M F
Terminal Potential Difference
Internal Resistance
r
R
E K
V
CBA
I
Physics Helpline
L K Satapathy
Cells in Parallel
Direct Current Theory - 5
EMF (E) of a Cell :
It is the potential difference between the two poles of a
cell in an open circuit (when no current is drawn from
the cell). It is denoted by E .
Terminal Potential Difference (V) of a Cell :
It is the potential difference between the two poles of a
cell in a closed circuit (when current is drawn from the
cell). It is denoted by V.
Internal Resistance (r) of a Cell :
The resistance offered by the electrolyte of the cell
when electric current flows through it is called
internal resistance of the cell. It is denoted by r.
Physics Helpline
L K Satapathy
Cells in Parallel
Direct Current Theory - 5
r
R
E K
V
CBA
I
Consider a cell of emf E and internal resistance r connected
between points A and C in a circuit containing an external
resistance R.
When the key is closed (2nd fig) , a current I flows from left
to right through R and from right to left through r and also
through the cell. Hence r is shown outside the cell without
any loss of accuracy.
r
R
E K
V
CBA
A voltmeter V is connected across A and C , which
reads the potential difference across the cell.
 Potential Difference across the cell = ( )A CV V
Understanding the relations between E , V , r , R and I :
Physics Helpline
L K Satapathy
Cells in Parallel
Direct Current Theory - 5
When the key is open , current in the circuit = 0
 Potential Difference across the cell = E
, ( ) ( ) . . . (1)A C A B B CNow V V V V V V     r
R
E K
V
CBA
When I = 0 , potential drop across r = 0
( ) 0B CV V  
(1) ( ) . . . (2)A C A BV V V V E     
Physics Helpline
L K Satapathy
Cells in Parallel
Direct Current Theory - 5
When the key is closed , current in the circuit = I
r
R
E K
V
CBA
I
 Potential Difference across the cell = V
A is connected to the +ve and B to the –ve of the cell
( ) . . . (3)A BV V E   
Current through r is from C to B ( ) . . . (4)B CV V I r   
Current through R is from A to C ( ) . . . (5)C AV V I R   
(1) ( ) ( )A C A B B CV V V V V V E I r        
. . . (6)V E I r  Terminal Potential Difference
Physics Helpline
L K Satapathy
Cells in Parallel
Direct Current Theory - 5
r
R
E K
V
CBA
I
( ) ( ) ( ) 0 . . . (7)A B B C C AV V V V V V     
In the closed loop ABCA , we have
Putting the values from (3) , (4) and (5) , we get
0 ( ) . . . (8)E I r I R E I R r     
Again Potential Difference across external resistance R = IR
, (8) . . . (9)Now I R E I r V   
 Terminal Potential Difference = Potential drop across external resistance
Physics Helpline
L K Satapathy
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Direct Current Theory 5

  • 1. Physics Helpline L K Satapathy Direct Current Theory - 5 E M F Terminal Potential Difference Internal Resistance r R E K V CBA I
  • 2. Physics Helpline L K Satapathy Cells in Parallel Direct Current Theory - 5 EMF (E) of a Cell : It is the potential difference between the two poles of a cell in an open circuit (when no current is drawn from the cell). It is denoted by E . Terminal Potential Difference (V) of a Cell : It is the potential difference between the two poles of a cell in a closed circuit (when current is drawn from the cell). It is denoted by V. Internal Resistance (r) of a Cell : The resistance offered by the electrolyte of the cell when electric current flows through it is called internal resistance of the cell. It is denoted by r.
  • 3. Physics Helpline L K Satapathy Cells in Parallel Direct Current Theory - 5 r R E K V CBA I Consider a cell of emf E and internal resistance r connected between points A and C in a circuit containing an external resistance R. When the key is closed (2nd fig) , a current I flows from left to right through R and from right to left through r and also through the cell. Hence r is shown outside the cell without any loss of accuracy. r R E K V CBA A voltmeter V is connected across A and C , which reads the potential difference across the cell.  Potential Difference across the cell = ( )A CV V Understanding the relations between E , V , r , R and I :
  • 4. Physics Helpline L K Satapathy Cells in Parallel Direct Current Theory - 5 When the key is open , current in the circuit = 0  Potential Difference across the cell = E , ( ) ( ) . . . (1)A C A B B CNow V V V V V V     r R E K V CBA When I = 0 , potential drop across r = 0 ( ) 0B CV V   (1) ( ) . . . (2)A C A BV V V V E     
  • 5. Physics Helpline L K Satapathy Cells in Parallel Direct Current Theory - 5 When the key is closed , current in the circuit = I r R E K V CBA I  Potential Difference across the cell = V A is connected to the +ve and B to the –ve of the cell ( ) . . . (3)A BV V E    Current through r is from C to B ( ) . . . (4)B CV V I r    Current through R is from A to C ( ) . . . (5)C AV V I R    (1) ( ) ( )A C A B B CV V V V V V E I r         . . . (6)V E I r  Terminal Potential Difference
  • 6. Physics Helpline L K Satapathy Cells in Parallel Direct Current Theory - 5 r R E K V CBA I ( ) ( ) ( ) 0 . . . (7)A B B C C AV V V V V V      In the closed loop ABCA , we have Putting the values from (3) , (4) and (5) , we get 0 ( ) . . . (8)E I r I R E I R r      Again Potential Difference across external resistance R = IR , (8) . . . (9)Now I R E I r V     Terminal Potential Difference = Potential drop across external resistance
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