Two identical springs with spring constant k and with two Identical masses m

In summary, the conversation discusses the search for the kinetic and potential energy of a system consisting of springs and masses. The system is stationary in the horizontal direction and the non-stretched spring has a length of b. The individual's goal is to find the relevant equations for calculating the kinetic and potential energy, and they question why there would be kinetic energy involved if the system is in motionless equilibrium.
  • #1
big_zipp
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I am trying to figure out what the kinetic and potential energy of this system. A spring is attached to point A, a mass m hangs from the other end of the spring. Another spring hangs from the first mass, and another mass hangs from the second spring. There is no motion in the horizontal direction. The non stretched spring's length is b.

I'm just looking to find the kinetic and potential energy.

Thank you
 
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  • #2
big_zipp said:
I am trying to figure out what the kinetic and potential energy of this system. A spring is attached to point A, a mass m hangs from the other end of the spring. Another spring hangs from the first mass, and another mass hangs from the second spring. There is no motion in the horizontal direction. The non stretched spring's length is b.

I'm just looking to find the kinetic and potential energy.

Thank you

What are your thoughts? What are the Relevant Equations? Why would there be kinetic energy involved -- it sounds like the system is in motionless equilibrium?
 

1. How does the mass affect the period of oscillation in a system of two identical springs with identical masses?

The mass does not affect the period of oscillation in a system of two identical springs with identical masses. The period of oscillation is solely determined by the spring constant and the total mass of the system.

2. What is the relationship between the spring constant and the frequency of oscillation in a system of two identical springs with identical masses?

The spring constant and frequency of oscillation have a direct relationship in a system of two identical springs with identical masses. As the spring constant increases, the frequency of oscillation also increases.

3. Can the equilibrium position of a system of two identical springs with identical masses be changed by altering the spring constant?

Yes, the equilibrium position of a system of two identical springs with identical masses can be changed by altering the spring constant. A higher spring constant will result in a higher equilibrium position, while a lower spring constant will result in a lower equilibrium position.

4. Is the total energy conserved in a system of two identical springs with identical masses?

Yes, the total energy is conserved in a system of two identical springs with identical masses. This is known as the law of conservation of energy, where the total energy in a closed system remains constant.

5. How does the amplitude of oscillation change when the spring constant is doubled in a system of two identical springs with identical masses?

The amplitude of oscillation will decrease when the spring constant is doubled in a system of two identical springs with identical masses. This is because a higher spring constant will result in a stiffer spring, causing the system to have a smaller range of motion.

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