xplain the working principle of Kater’s Pendulum and it function in different systems.
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Q: Example B: A 0.5 kg mass suspended from a 40 cm string creates a simple pendulum. The mass is…
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Q: A 1.17 kg mass attached to an ideal spring oscillates horizontally with a period of 0.94 s and…
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Q: A given pendulum system oscillates with an amplitude A and a period T. When the amplitude is…
A: The total energy of the pendulum is directly related to the square of the amplitude. E∝A2
Q: Q4. An ideal mass-spring system is oscillating horizontally. When the mass is at its maximum…
A: Here given a spring in horizontal system. When the mass is maximum distance from its equilibrium…
Q: A mass-spring system oscillates with an am- plitude of 2.5 cm. The spring constant is 227 N/m and…
A: Given : Amplitude (A) = 2.5 cm = 0.025 m Spring constant (k) = 227 N/m Mass (m) = 0.392 kg
Q: TEACHER PRACTICE ANOTHER A "seconds pendulum" is one that moves through its equilibrium position…
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Q: Q3: A pendulum consists of a mass m and a massless stick of length I. The pendulum support…
A: We know that the lagrangian is given as L=T-V Where T= kinetic energy V= potential energy
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Q: 1: In this question we will study the damped harmonic oscillator. Consider the following spring-mass…
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Q: The graph shows the angular position as a function of time for a simple pendulum that is oscillating…
A: From the figure, it is clear that the amplitude of the motion is (a) Amplitude = 0.15 radians (b)…
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Q2:a) Explain the working principle of Kater’s Pendulum and it function in different systems.
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- how to do?A 500g mass is undergoing simple harmonic oscillation that is described by the following equation for its position x(t) from equilibrium: n rad x(t) = (0.50m) cos (6.07 rad/s)t+ 6.05 kilogram object is suspended from a string. The string is 4 meters long. What is the period of the object ting as a pendulum? Express your answer a number of seconds, omitting the unit.
- *) A physical pendulum has the form of a washer of mass M, outer radius Ro and inner radius R:. It is attached to a pivot at its edge and allowed to oscillate (small 0 limit). Find it's period of oscillation. (R+ R + R, (T= 21| g R.The equation for the angular position of a pendulum oscillating at small angles is given by Theta(t)= (.15 rad) cos(4.4t +0.32) Part a) find the amplitude in radians Part b)find the phase constant in radians Part c) find the angular frequency in rad/s Part d) find the period in secondsPr2. A mathematical pendulum swings with angular amplitude a (a « 1), its period is T. By what factor does the period of the pendu- lum change if it is suddenly surrounded by two perfectly elastic walls (see figure)? The walls are arranged symmetrically, their angular distance is a. 12a
- If you were to release your pendulum, regardless of amplitude, mass or length, it will swing less and less, and eventually and come to a stop on its own. This is due to friction. List 2 places friction is found in your system.This is not a graded question. I draw the numbers on the questions myself to keep track of the questions I have asked. It gets confusing otherwise. Please answer. Thanks!A student plans to measure the Period of oscillation. That student should: A) Start the clock at the equilibrium position and end it at either Amplitude. B) Start the clock at the Amplitude and end it at the opposite Amplitude. C) Start the clock at the equilibrium position and end it at the equilibrium position. D) Start the clock at the Amplitude and end it at the same Amplitude.