Calculate the value of stress on a wire of steel having radius of 2 mm, when 10 kN of force is applied on it.

Calculate the value of stress in a wire of steel having radius of 2mm, when 10kN of force is applied on it.

The stress in a wire of diameter 2 mm, if a load of 100 g is applied to a wire, is

The stress in a wire of diameter 2 mm, if a load of 100 g is applied to a wire, is

Consider a rod of steel having radius of 8 mm and the length of 2 m. If a force of 150 kN stretches it along its lengths , then calculated the stress, percentage strain in the rod if the elongation in length is 7.46 mm.

Consider a rod of steel having radius of 8 mm and the length of 2 m. If a force of 150 kN stretches it along its lengths , then calculated the stress, percentage strain in the rod if the elongation in length is 7.46 mm.

The radius of a copper wire is twice that of a steel wire. One end of the copper wire is joined with one end of the steel wire and the same tensile force is applied on them . If the length of the copper wire increases by 1% , what will be the percentage increase in the length of the steel wire? Given Young's modulus of steel is twice that of copper.

Consider a rod stell having radius of 8 mm and the length of 2 m. If a force of 150 kN stretches it along its length, then calculate the stress and strain in the rod, if the elongation in length is 7.46 mm.

Two steel wires have equal volumes. Their diameters are in the ratio 2:1 . When the same force is applied on them, the elongation produced will be in the ratio of

A composite wire is prepared by joining a tungsten wire and steel wire Both the wires are of the same length and same area of cross section. If this composite wire is suspended to a rigid support and a force is applied to its free end, it gets extended by 3.25 mm. Calculate the increase in length of tungsten wire and steel wire separately.

Calculate the change in length of a wire of length 5 m undergoing a strain of 1% of 0.1. IF the area of cross section of the wire is 1mm^2 and the load applied on it is 10 kg then find the ratio of stress to strain.