A suspension cable, supporting loads, will be under:
Tension
A suspension cable is a flexible structural element used in various applications, most notably in suspension bridges. These cables are designed to carry loads by hanging between two support points.
When loads are applied to a suspension cable, gravity pulls these loads downwards. The cable, being flexible, takes a shape (often catenary-like, or parabolic if the loads are uniformly distributed horizontally) that allows it to transfer the downward forces from the loads to the support structures (like towers or anchors).
Consider the forces acting on the cable:
Since the cable is hanging and transferring pulling forces along its length towards the supports, every section of the cable is being stretched or pulled apart. This internal force resisting the stretching is known as tension.
Let's look at why the other options are generally incorrect for a primary suspension cable:
Therefore, a suspension cable, by its nature and function of supporting loads by hanging, is predominantly under tension.
A cable subjected to its own weight and free of any other loads will take the form of
If a beam supports two concentrated loads, then the shape of profile followed by cable is:
The lateral deflection of a frame is called as__________.
Frames are characterized by __________ resisting members at some or all the joints.
In which of the following supports of frames, both reactions are always vertical and may be found out by the principle of moments?