MVRE Vibration of Coil Spring Unit

VIBRATION OF COIL SPRING UNIT - MVRE

INNOVATIVE SYSTEMS

The Vibration of Coil Spring Unit, "MVRE", unit has been designed to study and understand a coil torsion spring, a mass-spring system and the fundamental properties of its characteristic periodic motion.

See general description

RELATED NEWS

General Description

The Vibration of Coil Spring Unit, "MVRE", unit has been designed to study and understand a coil torsion spring, a mass-spring system and the fundamental properties of its characteristic periodic motion.

In this sense, the unit consists of a rigid plate equipped with anchorage points where a rotating horizontal shaft is supported. A graduated disc to read the rotated angle, a lever joined to the shaft, where masses are located at different distance, and a coil torsion spring, attached to the shaft by one end and to the rigid plate by the other end, are arranged on the shaft.

Displacing the system a specific angle, the spring will exert a recovery force (torque) proportional to the stiffness of the spring due to the elastic deformation experienced. This parameter is one of the characteristic aspects of the spring and is known as spring constant "k".

On the other hand, locating the weights symmetrically in the arms of the lever a mass-spring system is generated. When that system is displaced a certain angle from its equilibrium position, it will describe a periodic motion characterized by its vibration frequency. Thus, it is possible to analyze the influence of the masses and their positions on the normal frequency of the resulting simple harmonic motion.

Besides, the unit can be directly fixed to the wall if desired.

Exercises and guided practices

GUIDED PRACTICAL EXERCISES INCLUDED IN THE MANUAL

  1. Determination of the spring constant "k" of a coil torsion spring by Hooke’s law (static method).
  2. Experimental determination of the natural frequency of vibration of a spring-mass system.
  3. Determination of the spring constant "k" of a coil torsion spring by the dynamic method.
  4. Influence of the mass distribution on the natural frequency of vibration of a spring-mass system.

Quality

AFTER-SALES SERVICE