Two wires of A and B with cirular cross section made up of the same material with equal lengths.Suppose `R_(A)=3R_(B)`, then what is the ratio of radius of wire A to that of B ?

Two wires A and B have the same cross section and are made of the same material, but the length of wire A is twice that of B . Then, for a given load

Two wires A and B have the same cross section and are made of the same material, but the length of wire A is twice that of B . Then, for a given load

Two wires A and B have the same cross section and are made of the same material but the length of wire A is twice that of B. Then for a given load

A: Two wire A and B having equal cross sections made from the same material. The length of A is twice to the length of B, hence the increase in length of A is twice to the increase in length of B for a given same weight. R: Increase in length of wire proportional to its length for a given same length.

Assertion : Two wires A and B have the same cross-sectional area and are made of the same material but the length of wire A is twice that of B. For a given load, the strain in wire A is twice that in B. Reason : For a given load, the extension in a wire is prportional to its length.

Assertion : Two wires A and B have the same cross-sectional area and are made of the same material but the length of wire A is twice that of B. For a given load, the strain in wire A is twice that in B. Reason : For a given load, the extension in a wire is prportional to its length.

Two wires A and B have equal lengths and aremade of the same material , but diameter of wire A is twice that of wire B . Then, for a given load,