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Yes, alternating currents are a type of simple harmonic motion where the current oscillates back and forth periodically. This motion is characterized by a sinusoidal waveform and can be described using equations similar to those used for simple harmonic motion.

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∙ 2y ago
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Related Questions

What are the application of simple harmonic motion?

Springs, sound and musical instruments, electronic oscillators, alternating electric currents, that sort of thing.


Is uniform circular motion a simple harmonic motion?

Simple Harmonic motion is circular motion. Look at a graph showing simple harmonic motion... you'll see it.


What is the difference between periodic motion and simple harmonic motion?

Periodic motion refers to any motion that repeats at regular intervals, while simple harmonic motion is a specific type of periodic motion where the restoring force is directly proportional to the displacement from equilibrium. In simple terms, all simple harmonic motion is periodic, but not all periodic motion is simple harmonic.


Is oscillation of compound pendulum or simple pendulum is perfectly simple harmonic motion?

A simple pendulum exhibits simple harmonic motion


Does a pendulum undergo simple harmonic motion?

A simple pendulum undergoes simple harmonic motion only for small amplitudes because for small amplitudes the motion almost reduces to a straight line motion. Simple harmonic motion means motion on a straight not on curves


Why is a pendulum not considered simple harmonic motion?

A pendulum is not considered simple harmonic motion because its motion is affected by factors like air resistance and friction, which can cause deviations from the idealized simple harmonic motion pattern.


What is the motion of a pendulum?

Simple harmonic motion


How to calculate the period of a simple harmonic motion?

by using the formula we will calculat time period of simple harmonic motion


What is that motion which is periodic but not harmonic?

what is difference between simple harmonic motion and vibratory motion?


Can a motion be oscillatory but not simple harmonic?

Yes, a motion can be oscillatory without being simple harmonic. Simple harmonic motion specifically refers to a type of oscillatory motion where the restoring force is directly proportional to the displacement. Other types of oscillatory motion can have different relationships between the restoring force and displacement, making them non-simple harmonic.


More differences between simple harmonic motion and periodic motion with practical examples?

because we see that in simple harmonic motion there are trignometric function from which we can define its equation of motion. now we know that these function are periodically but bounded to some conditions that's why all periodic function can not be simple harmonic motions.


What remains constant in simple harmonic motion if friction is ignored?

In simple harmonic motion, the frequency remains constant if friction is ignored.