357426 The potential difference \(\left( {{V_A} - {V_B}} \right)\) between the points \(A\) and \(B\) in the given figure is

357427 In the circuit shown, current (in \(A\)) through the 50 \(V\) and 30 \(V\) batteries are respectively :

357428 A current of 6 \(A\) enter one corner \(P\) of an equilateral triangle \(PQR\) having 3 wires of resistances \(2\Omega \) each and leaves by the corner \(R\). Then the current \({I_1}\,{\rm{and}}\,{I_2}\) are

357429 Find out the value of current through \(2\Omega \) resistance for the given circuit

357426 The potential difference \(\left( {{V_A} - {V_B}} \right)\) between the points \(A\) and \(B\) in the given figure is

357427 In the circuit shown, current (in \(A\)) through the 50 \(V\) and 30 \(V\) batteries are respectively :

357428 A current of 6 \(A\) enter one corner \(P\) of an equilateral triangle \(PQR\) having 3 wires of resistances \(2\Omega \) each and leaves by the corner \(R\). Then the current \({I_1}\,{\rm{and}}\,{I_2}\) are

357429 Find out the value of current through \(2\Omega \) resistance for the given circuit

357426 The potential difference \(\left( {{V_A} - {V_B}} \right)\) between the points \(A\) and \(B\) in the given figure is

357427 In the circuit shown, current (in \(A\)) through the 50 \(V\) and 30 \(V\) batteries are respectively :

357428 A current of 6 \(A\) enter one corner \(P\) of an equilateral triangle \(PQR\) having 3 wires of resistances \(2\Omega \) each and leaves by the corner \(R\). Then the current \({I_1}\,{\rm{and}}\,{I_2}\) are

357429 Find out the value of current through \(2\Omega \) resistance for the given circuit

357426 The potential difference \(\left( {{V_A} - {V_B}} \right)\) between the points \(A\) and \(B\) in the given figure is

357427 In the circuit shown, current (in \(A\)) through the 50 \(V\) and 30 \(V\) batteries are respectively :

357428 A current of 6 \(A\) enter one corner \(P\) of an equilateral triangle \(PQR\) having 3 wires of resistances \(2\Omega \) each and leaves by the corner \(R\). Then the current \({I_1}\,{\rm{and}}\,{I_2}\) are

357429 Find out the value of current through \(2\Omega \) resistance for the given circuit