Explanation of the reciprocity proposition 

The reciprocity proposition states that-in any branch of a network or circuit, the current from one source of voltage (V) in the network is equal to the current through that branch in which the source was firstly placed when the source is placed back in the branch on which the source was placed Get in it the current in the original. This theorem is used in a double direct network that consists of double factors. 

Explanation of the reciprocity proposition 

Steps to break a network using reciprocity theorem 

In simple words, we can define reciprocity theorem that when the places of voltage and current source are switched in any network, the quantum or magnitude of current and voltage flowing in the circuit remains the same. 

This proposition is used to break numerous DC and AC networks that have numerous operations in electromagnetic electronics. These circles don't have any element that changes over time. 

Explanation of the reciprocity proposition 

The position of the voltage source and the current source may be changed without a change in current. Still, the opposition of the voltage source must be identical to the direction of thesub-current at each position. 



The reciprocity proposition is explained with the help of circuit illustration shown below 

Reciprocity Proposition Colorful resistors R1, R2, R3 are connected in the below circuit illustration with a voltage source (V) and a current source (I). It's clear from the below figure that voltage source and current sources are changed for network result with the help of reciprocity proposition. 

 The limitation of this proposition is that it applies only to single source networks and not to multisource networks. The network in which the reciprocity proposition is applied must be direct and correspond of resistors, inductors, capacitors and paired circuits. The circuit shouldn't contain any rudiments that change over time. 

Steps to break a network using reciprocity theorem 

 Step 1-First, elect the branches between which reciprocity should be established. 

 Step 2-The current in the branch is attained using any conventional network analysis system. 

 Step 3-The voltage source is switched between the named branch. 

 Step 4-The current is calculated in the branch where the voltage source was located before. 

 Step 5- Now, it's seen that the current attained in the former connection, i.e. in step 2 and the current calculated when the source is changed, i.e. in step 4 are identical to each other. 

 This is each about reciprocity proposition.