kavipach said:Unless the P.E becomes greater when mass and since P.E=K.E, K.E becomes greater. But i don't understand how this would change the frequency.
An oscillation is a repetitive movement or fluctuation around a central point or equilibrium. It can be seen in various natural phenomena such as the movement of a pendulum or the vibration of a guitar string.
Adding a mass to an oscillating system will cause a change in the frequency of the oscillation. This is because the added mass will affect the overall inertia of the system, causing it to oscillate at a slower or faster rate depending on the added mass.
In an oscillating system, there is an inverse relationship between mass and frequency. This means that as mass increases, frequency decreases and vice versa. This can be seen in the equation for the period of an oscillation: T = 2π√(m/k), where T is the period, m is the mass, and k is the spring constant.
Yes, adding a mass to an oscillating system can also change the amplitude of the oscillation. The amplitude is the maximum displacement from the equilibrium point. Adding a mass can increase or decrease the amplitude depending on the characteristics of the added mass and the system.
Studying the effects of added mass on an oscillation is important in many scientific fields such as physics, engineering, and biology. It can help us understand the behavior of various systems and how they are affected by external factors. This knowledge can be applied in real-world scenarios to improve designs and optimize performance.