 The tension energy is generated due to the elastic deformation of a metal spring. It is a form of potential energy and indicates how much mechanical work occurs when the metal spring is loaded or tensioned. To do mechanical work, will mechanical energy needed. This can be found everywhere in our everyday lives: An internal combustion engine converts the chemical energy in fuel into mechanical kinetic energy through combustion, an electric motor generates mechanical energy from electrical energy, and a metal spring stores mechanical energy in the form of tension energy when it is loaded. Besides the tension energy, one can discover other types of mechanical energy:

• Every body has one due to its mass in the earth’s gravitational field potential energy (Position or altitude energy). For example, it causes free fall.
• When a body moves over a surface, the frictional resistance generates heat, and thus heat Frictional energy .
• The faster a body is moved, the higher it is kinetic energy , also Kinetic energy called.

## Conversion of mechanical energy in metal springs

In a burdened Metal spring is mechanical energy in the form of tension energy. This tension energy is released when the load is released. For example, if a ball is in front of the metal spring, it sets it in motion. The tension energy of the metal spring can be used to accelerate other bodies. As soon as the acceleration work has been done, the ball has kinetic energy. After this Energy Conservation Act the energy is not lost in the process, it is only converted. This conversion of mechanical forms of energy is the basis of all processes in mechanics. However, in a non-perfect system (natural environment), this kinetic energy of the ball is lost during the movement due to frictional forces and air resistance down to zero.

## Calculation of the clamping energy The tension energy is stored in a metal spring when tensioned. It depends on the loaded spring travel s (mm) of the metal spring and the spring constant R. (N / mm). To the spring constant R. (N / mm) for Flat and shaped springs in a load test (for the acting force F. is the spring deflection s measured), the following formula applies: 