A rubber cord `10 m` long is suspended vertically. How much does it stretch under its own weight (Density of rubber is `1500 kg//m, Y=5xx10 N//m,g = 10 m//s`)

An Indian rubber cord 10 cm long is suspended vertically. How much does it stretch under its own weight ? (rho=1500 kg//m^(3), Y=5xx10^(8)N//m^(2), g=10m//s^(2))

A rubber cord of length 10 m is suspended vertically. How much does it stretch under its own weight? Density of rubber =1.5 times 10^3 kg .m^-3 , Young's modulus of rubber =6 times 10^6 gf.cm^-2 , g= 9.8 m.s^-2

The breaking stress for a substance is 10^(6)N//m^(2) . What length of the wire of this substance should be suspended vertically so that the wire breaks under its own weight? (Given: density of material of the wire =4xx10^(3)kg//m^(3) and g=10 ms^(-2))

The breaking stress for a substance is 10^(6)N//m^(2) . What length of the wire of this substance should be suspended verticaly so that the wire breaks under its own weight? (Given: density of material of the wire =4xx10^(3)kg//m^(3) and g=10 ms^(-12))

The breaking stress for a substance is 10^(6)N//m^(2) . What length of the wire of this substance should be suspended verticaly so that the wire breaks under its own weight? (Given: density of material of the wire =4xx10^(3)kg//m^(3) and g=10 ms^(-12))

A rubber string 10m long is suspended from a rigid support at its one end. Calculate the extension in the string due to its own weight. The density of rubber is 1.5xx10^(3) and Young's modulus for the rubber is 5xx10^(6)Nm^(-2) Take g=10Nkg^(-1) .

A rubber cord of density d, Young's modulus Y and length L is suspended vertically . If the cord extends by a length 0.5 L under its own weight , then L is

A rubber cord of density d, Young's modulus Y and length L is suspended vertically . If the cord extends by a length 0.5 L under its own weight , then L is

A rubber cord of length 20 m is supplied from a rigid support by one of its ends it hangs vertically. What will be the elongation of the cord due to its own weight? The density of rubber= 1.5 g.cm^-3 and Young 's modulus= 49 times 10^7 N.m^-2 .