[" 3.A metal rope of density "6000kgm^(-3)" has break- "],[" ing stress "9.8times10^(8)Nm^(-2)" .This rope is used to "],[" measure the depth of the sea.Then the depth of "],[" the sea that can be measured without breaking is "]

A metal rope of density 6000kgm^(-3) has breaking stress 9.8xx10^8 Nm^(-2) . This rope is used to measure the depth of the sea. Then the depth of the sea that can be measured without breaking is ----

A metal rope of density 6000 kg//m^(3) has a breaking stress 9.8xx10^(8)N//m^(2) . This rope is used to measure the depth of the sea. Then the depth of the sea that can be measured without breaking is

The breaking stress of steel is 7.9xx10^9 Nm^(-2) and density of steel is 7.9xx10^3 kgm^(-3) and g = 10ms^(-2) . The maximum length of steel wire that can hang vertically without breaking is

The breaking stress of a material is 10^(8)Nm^(-2) . Find the greatest length of a wire that could hang vertically without breaking. Density of material =3000kgm^(-3)

The breaking stress of a material is 9.8*10^(6) dynes /sq.cm. find the greatest length of he wire that could hang vertically without breaking (density = 10g/cc)

A glass rod has radius 0.5xx10^(-2)m and is 0.1 m long. If density of glass =2190kgm^(-3) , Young's Modulus Y=6.5xx10^(10)Nm^(-2) and breaking stress =5xx10^(7)Nm^(-2) , then find the maximum load that can supported by the hanging glass rod (without breaking the rod).

The length of a sonometer wire is 0.75m and density 9xx10^3 kgm^(-3) . It can bear astress of 8.1xx10^8 Nm^(-2) without exceeding the elastic limit Calculate the fundamental frequency that can be produced in the wire.