Four identical resistances are joined as shown in the figure. The equivalent resistance between points A and B is `R_(1)` and that between A anc C is `R_(2)` then ratio `R_(1)//R_(2)` is

Four identical resistance are joined as shown in fig. the equivalent resistance between points A and B is R_(1) and that between A and C is R_(2) . Then ratio of (R_(1))/(R_(2)) is

Three equal resistances each of value R are joined as shown in the figure. The equivalent resistance between M and N is

For infinite ladder network containing identical resistance of R Omega each, are combined as shown in figure. The equivalent resistance between A and B is R_(AB) and between A and C is R_(AC) . Then the value (R_(AB))/(R_(AC)) is :

For infinite ladder network containing identical resistance of R Omega each, are combined as shown in figure. The equivalent resistance between A and B is R_(AB) and between A and C is R_(AC) . Then the value (R_(AB))/(R_(AC)) is :

For infinite ladder network containing identical resistance of R Omega each, are combined as shown in figure. The equivalent resistance between A and B is R_(AB) and between A and C is R_(AC) . Then the value (R_(AB))/(R_(AC)) is :

Each resistance of the circuit shown in figure is r. The equivalent resistance between A and B is

Each resistance of the circuit shown in figure is r. The equivalent resistance between A and B is

Four identical resistances each having value R are arranged as shown in Figure. Find the equivalent resistance between A and B.

Four identical resistances each having value R are arranged as shown in Figure. Find the equivalent resistance between A and B.