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Physics January 26-27

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**In: How does the period of a pendulum**

on earth differ from that on the moon? If the length of the pendulum is 3 m what would the period be on both? (acceleration due to gravity on the moon is 1.6 m/s2)

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Objective: To understand and practice simple harmonic motion. Success Criteria: Be able to analyze simple harmonic motion using authentic data

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Springs Equilibrium Amplitude Period frequency

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**Equilibrium is an objects natural resting position**

Amplitude is the maximum distance from equilibrium

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**Period is the amount of time it takes to complete one full cycle**

Frequency is how many times it passes a certain point

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T=2π√l/g F = 1/T T = 1/F

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**Springs follow Hooke’s Law**

Restoring force: F=-kx K=spring constant X=stretch or compression of spring

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**Simple harmonic motion lab.**

Purpose: Determine the amplitude, period, and frequency of an observed simple harmonic motion

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**Equilibrium is where the spring naturally rests with the mass on it**

Amplitude is how far it was displaced from equilibrium (should be the same for max and min) found using the position graph

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**Frequency is how many times it completes a cycle**

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Equation: y0 From the computer: a sin (bt +c) + d A is the amplitude B is 2 frequency D is the y0 (equilibrium position)

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**How is simple harmonic motion related to wave motion?**

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Out A block attached to an ideal spring undergoes simple harmonic motion. The acceleration of the block has its maximum magnitude at the point where the speed is the maximum. The potential energy is the minimum The speed is the minimum The restoring force is the minimum The kinetic energy is the maximum

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Simple Harmonic Motion. Restoring Forces in Spring F=-kx This implies that when a spring is compressed or elongated, there is a force that tries to.

Simple Harmonic Motion. Restoring Forces in Spring F=-kx This implies that when a spring is compressed or elongated, there is a force that tries to.

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