The poisson's ratio of a material is 0.1. If the longitudinal strain of a rod of this material is `10^(-3)`, then the percentage change in the volume of the rod will be

Poisson's ratio of a certain material is 0.2 . If a lon- gitudinal strain of 4 xx 10^(–3) is produced in a uniform rod or this material, the percentage change in its volume will be-

A material has Poisson's ratio 0.50.If a uniform rod of it suffers a longitudinal strain of 2times10^-3 ,then the percentage change in volume is

A rod has Poisson's ratio 0.2 . If a rod suffers a longtudinal strain of 2xx10^(-3) , then the percentage change in volume is

A material has Poisson's ratio 0.20. If a uniform rod suffers a longitudinal strain 2xx10^(-3) , then the percentage change in volume is

A wire has Piosson's ratio 0.3 . If the change in the length of the wire on stretching it is 1% then percentage change in the volume of the wire will be

A material has Poisson ratio 0.5 . If a rod of material has a longitudinal strain 2xx10^-3 , the percentage change in volume is :

A material has poissons ratio 0.20. If a uniform rod of it suffers a longitudinal strain of 2xx10^(-2) then the percentage change in volume is

A material has a Poisson's ratio 0.3. If a uniform of it suffers longitudinal strain 4.5 xx 10^(-3) , calculate the percentage change in its volume.