Maximum possible amplitude of oscillation

In summary, the conversation discusses using Velcro to connect two blocks and the necessary force to separate them. A vertical spring is also involved, with given values for block mass and spring constant. The question asks for the maximum amplitude of oscillation for the blocks to remain connected. The homework equations are unknown and further consideration is needed to determine the maximum force and potential separation of the blocks.
  • #1
rlukis
2
0

Homework Statement


You stick two blocks together with Velcro. The manufacturer rated the Velcro as needing a force of 50N to separate the side you are using when applied to solid surfaces. You set up the connected blocks so that the top one is attached to the end of a vertical spring. The blocks each ahve mass m = 0.75kg, and the spring constant is k = 1200N/m. FInd the maximum possible amplitude of oscillation at which the blocks will hold together.


Homework Equations


not a clue..


The Attempt at a Solution


^^
 
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  • #2
The spring is providing a force on the block to keep it oscillating (as it is continually changing speed). You need to find out a which point in the oscillation this force is maximum and then think about what might cause the blocks to separate.
 

What is the maximum possible amplitude of oscillation?

The maximum possible amplitude of oscillation refers to the highest point that an oscillating system can reach before returning to its equilibrium position. It is also known as the peak amplitude or maximum displacement.

How is the maximum possible amplitude of oscillation calculated?

The maximum possible amplitude of oscillation can be calculated using the equation A = F/mk, where A is the amplitude, F is the force applied, m is the mass of the object, and k is the spring constant. This equation assumes that the system is in simple harmonic motion.

What factors affect the maximum possible amplitude of oscillation?

The maximum possible amplitude of oscillation is affected by the mass of the object, the force applied, and the stiffness of the system. A higher mass or force will result in a larger amplitude, while a higher stiffness will result in a smaller amplitude.

Can the maximum possible amplitude of oscillation be exceeded?

No, the maximum possible amplitude of oscillation cannot be exceeded in a system that is in simple harmonic motion. However, in non-linear systems, the amplitude can exceed the maximum due to the system's non-linear behavior.

How does the maximum possible amplitude of oscillation relate to the period and frequency of oscillation?

The maximum possible amplitude of oscillation is not directly related to the period or frequency of oscillation. However, a larger amplitude can result in a longer period and a lower frequency, as it takes more time for the system to complete one oscillation.

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