for two different wires-the length, radius and resistivity are in the ratio `2 : 1`. If one of then has resistance of `10Omega`, What will be the resistance of the other?

The length,radius and resistivity of two wires are each in the ratio 1:3. The resistance of the comparatively thin wire is 20 Omega . Determine the resistance of the other wire.

Length,diameter and specific resistance of two wires of different materials are each in the ratio 2:1 .One of the wires has a resistance of 10 ohm. Find the resistance of the other wire.

Length diameter and specific resistance of two wires of different materials are each in the radio 2:1. One of the wires has a resistance of 10 ohm. Find the resistance of 10 ohm. Find the lresistance of the other wire.

The equivalent resistance of two resistances in series is four times the equivalent resistance when they are in parallel. If one of the resistances is R, then what would be the resistance of the other?

Two wires are having length , resistivity and their radius in the ratio of 1:3 . Resistance of the thinner wire is 10 Omega , then the resistance of the other wire will be

The lengths radii and specific resistance of two conducting wires are each in the ratio of 1:3. If the resistance of the thinner wire is 10 Omega then the resistance of the other wire will be

The resistance of a wire varies directly with its length and inversely with its area. If a certain piece of wire 10 m long and 0.10 cm in diameter has a resistance of 100 ohms, what will its resistance be if its is uniformly srretched so that its length becomes 12 m?

The lengths diameters and resistances of two wire are in the ratio of 1:2 Determine the ratio of the resistivities for their materials.

The equivalent resistances of two resistances in parallel combination is one-fourth of their equivalent resistance in series combination.If one of the resistance is 10 Omega then find the other.

The length of a wire is 10 m and the diameter is 2 mm . If the resistivity of substance of the wire is 2 xx 10^(-6) ohm . Then the resistance of the wire is