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In any bilateral network, if a source of EMF 'E' in any branch produces a current 'I' in any other branch, then the same EMF acting in the second branch would produce the same current 'I' in the first branch. This statement is associated with
- a)Compensation theorem
- b)Superposition theorem
- c)Reciprocity theorem
- d)None of the above
Correct answer is option 'C'. Can you explain this answer?
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In any bilateral network, if a source of EMF E in any branch produces ...
Reciprocity Theorem:
Reciprocity theorem states that in any branch of a network, the current (I) due to a single source of voltage (V) elsewhere in the network is equal to the current through the branch in which the source was originally placed when the source is placed in the branch in which the current (I) was originally obtained.
The ratio of excitation to the response is constant.
E/R = K
Where,
E is excitation
R is response
K is constant
It is applicable for only single-source networks.
In-circuit (A), the value Ia is obtained for a voltage source V. According to the reciprocity theorem, this current is equivalent to Ib in a circuit (B).
Reciprocity theorem states that in any branch of a network, the current (I) due to a single source of voltage (V) elsewhere in the network is equal to the current through the branch in which the source was originally placed when the source is placed in the branch in which the current (I) was originally obtained.
The ratio of excitation to the response is constant.
E/R = K
Where,
E is excitation
R is response
K is constant
It is applicable for only single-source networks.
In-circuit (A), the value Ia is obtained for a voltage source V. According to the reciprocity theorem, this current is equivalent to Ib in a circuit (B).
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In any bilateral network, if a source of EMF E in any branch produces a current I in any other branch, then the same EMF acting in the second branch would produce the same current I in the first branch. This statement is associated witha)Compensation theoremb)Superposition theoremc)Reciprocity theoremd)None of the aboveCorrect answer is option 'C'. Can you explain this answer?
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