5 identical cells of internal resistances 1.5 Ω each are connected in parallel combination. Find the equivalent internal resistance of the cells.

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  1. 7.5 Ω 
  2. 5 Ω 
  3. 1.5 Ω 
  4. 0.3 Ω 

Answer (Detailed Solution Below)

Option 4 : 0.3 Ω 
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Detailed Solution

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CONCEPT:

  • Grouping of Cells: In a series grouping of cell’s their emf’s are additive or subtractive while their internal resistances are always additive.
  • If dissimilar plates of cells are connected together then their emf’s are added to each other while if their similar plates are connected together then their emf’s are subtractive

Series grouping: 

  • In series grouping anode of one cell is connected to the cathode of other cells and so on.

  • If n identical cells are connected in series
  1. Equivalent emf of the combination Eeq = nE
  2. Equivalent internal resistance req = nr

 

Parallel grouping:

  • In parallel grouping, all anodes are connected at one point and all cathode are connected together at other points.

  • If n identical cells are connected in parallel
  1. Equivalent emf of the combination Eeq = E
  2. Equivalent internal resistance req = r/n

 

CALCULATION:

Given - number of cell = 5 and internal resistances (r) = 1.5 Ω

  • The equivalent internal resistance of the cells is 

⇒ req = r/n

⇒ req = 1.5/5 = 0.3 Ω 

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