torsional oscillations of a spring-mass system
| Code | TM164 |
Description:
- In helical springs, the spring force is generated by the elastic deformation of a metal band wound in an Archimedean spiral.
- If a mass is attached to the spring, we refer to it as a spring–mass system.
- The resistance that the spring presents opposite of the elastic deformation is known as spring stiffness.
- It is a characteristic variable of the spring.
- The TM 164unit comprises a helical spring connected to a rotating lever.
- Masses can be attached to the lever at various distances.
- This creates a spring-mass system, which can be used to study the effects of the spring stiffness, mass and mass distribution on the oscillation frequency.
- The deflection angle can be read on an angle scale.
- The experimental unit is designed to be fixed to a wall.
Technical Details:
Specification:
- investigate vibrations on a spring-mass system
- lever with sliding mass to deflect the helical spring
- adjustable distance of the mass to the rotation axis
- angle scale for reading the angle of deflection
- stopwatch to measure the oscillation period
- determine the natural frequency and the spring stiffness
- bracket for wall mounting
Technical Data:
- Helical spring:
- cross-section: 10x1mm
- spring length: approx. 800mm
- inner radius: 10mm
- outer radius: 50mm
- winding distance: 8,5mm
- Sliding mass: 2x 0,5kg
- Distance from mass to rotation axis:
- 36…150mm
- Deflection angle:
- 360°
- graduation: 1°
- Stopwatch: 1/100s
Dimensions & Weight:
- L x W x H: 250x200x360mm
- Weight: approx. 6kg
Learning Objections/Experiments:
- determine the rigidity of a helical spring
- determine the natural frequency of a spring-mass system
- investigate the effect of mass and mass distribution
Scope of Delivery:
- 1 experimental unit
- 1 set of instructional material
Due to the continuous development of our products, the goods supplied may vary in detail to that illustrated on this Website.
