Get the period and frequency of a simple harmonic vibration from: 1. Pendulum Oscillation a) Analysis based on Energy (kinetic energy and potential energy) Instruction : For energy analysis, derive the total energy of the system (Potential Energy + Kinetic e a function of time. Since the total energy of the system is constant, its derivative with to time is ZERO
Get the period and frequency of a simple harmonic vibration from: 1. Pendulum Oscillation a) Analysis based on Energy (kinetic energy and potential energy) Instruction : For energy analysis, derive the total energy of the system (Potential Energy + Kinetic e a function of time. Since the total energy of the system is constant, its derivative with to time is ZERO
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![Get the period and frequency of a simple harmonic vibration from:
1. Pendulum Oscillation
a) Analysis based on Energy (kinetic energy and potential energy)
Instruction :
For energy analysis, derive the total energy of the system (Potential Energy + Kinetic energy) as
a function of time. Since the total energy of the system is constant, its derivative with respect
to time is ZERO](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fdaec56ba-518c-4139-96a1-683a4c095125%2Faf8f24f3-40ac-43f0-a2a4-596ca9d3153c%2Ftcsrfxk_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Get the period and frequency of a simple harmonic vibration from:
1. Pendulum Oscillation
a) Analysis based on Energy (kinetic energy and potential energy)
Instruction :
For energy analysis, derive the total energy of the system (Potential Energy + Kinetic energy) as
a function of time. Since the total energy of the system is constant, its derivative with respect
to time is ZERO
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