Two equal and opposite forces `F` and `-F` act on a rod of unifrom cross-sectional ara `A`, as shown in the figure. Find the (i) shearing (ii) longitual stress on the section `AB`.

If two equal and opposite defirming forces are applied parallel to the cross sectional area of the cylinder as shown in the figure, there is a relative displacement between the oppsite faces of the cylinder. The ratio of Ax to L is known as

If two equal and opposite defirming forces are applied parallel to the cross sectional area of the cylinder as shown in the figure, there is a relative displacement between the oppsite faces of the cylinder. The ratio of Ax to L is known as

Two equal opposite forces each of magnitude F is applied along a rod of transverse sectional are A . The normal stress to a section PQ inclined theta to transverse section is -

A uniform cylindrical rod of length L and cross-sectional area by forces as shown in figure. The elongation produced in the rod is

A bar of cross- sectional area A is is subjected two equal and opposite tensile forces at its ends as shown in figure. Consider a plane BB' making an angle theta with length. The ratio of tensile stress to the shearing stress on the plane BB' is

Two equal and opposite point forces applied at mid- points of the ends of a rod of square cross shown. Consider the dotted section ABCD . If the rod is cut across this Gloss section, the force exerted by the right part of the rod on left part across this cross section is

Two equal and opposite point forces applied at mid- points of the ends of a rod of square cross shown. Consider the dotted section ABCD . If the rod is cut across this Gloss section, the force exerted by the right part of the rod on left part across this cross section is

Two forces, each equal to F, act as shown in figure. Their resultant is

Two forces F_(1) " and " F_(2) are acting on a rod abc as shown in figure.