A substance breaks down by a stress of `10^(6) Nm^(-2)`. If the density of the material of the wire is `3 xx 10^(3) kgm^(-3)`, then the length of the wire of the substance which will break under its own weight when suspended vertically is

A substance breaks down by a stress of 10^(6)N//m^(2). If the density of the material of the wire is 3xx10^(3) kg//m^(3), then the length of the wire of that substance which will break under its own weight, when suspended vertically, is its own weight, when suspended vertically, is

A substance breaks down by a stress of 10^(6)N//m^(2). If the density of the material of the wire is 3xx10^(3) kg//m^(3), then the length of the wire of that substance which will break under its own weight, when suspended vertically, is its own weight, when suspended vertically, is

A substance breaks down by a stress of 10 N//m . If the density of the material of the wire is 3 xx 10 kg//m , then the length of the wire of the substance which will break under its own weight when suspended vertically is

A substance breaks down under a stress of 10^5 Pa. If the density of the substance is 2xx10^3(kg)/(m^3) , find the minimum length of the wire made of this substance which will break under its own weight (g=10(m)/s^(2))

A substance breaks down under a stress of 10^5 Pa. If the density of the substance is 2xx10^3(kg)/(m^3) , find the minimum length of the wire made of this substance which will break under its own weight (g=10(m)/s^(2))

A substance breaks down under a stress of 10^5 Pa. If the density of the substance is 2xx10^3(kg)/(m^3) , find the minimum length of the wire made of this substance which will break under its own weight (g=10(m)/(s) )

A substance breaks down under a stress of 10^(5) Pa . If the density of the wire is 2 xx 10^(3) kg//m^(3) , find the minimum length of the wire which will break under its own weight (g= 10 ms^(-12)) .

A substance breaks down under a stress of 10^(5) Pa . If the density of the wire is 2 xx 10^(3) kg//m^(3) , find the minimum length of the wire which will break under its own weight (g= 10 ms^(-12)) .