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# Physics chpt13

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• 1. The restoring force pulls the pendulum toward the center (equilibrium). 2. The pendulum overshoots the center because of its inertia. 3. The restoring force pulls back toward the center, slowing and reversing the pendulum’s direction. 4. The pendulum overshoots the center again, because of inertia. 5. The cycle repeats, creating harmonic motion.
• ### Physics chpt13

1. 1. Unit 5, Chapter 13 CPO Science Foundations of Physics
2. 2. Unit 5: Waves and Sound <ul><li>13.1 Harmonic Motion </li></ul><ul><li>13.2 Why Things Oscillate </li></ul><ul><li>13.3 Resonance and Energy </li></ul>Chapter 13 Harmonic Motion
3. 3. Chapter 13 Objectives <ul><li>Identify characteristics of harmonic motion, such as cycles, frequency, and amplitude. </li></ul><ul><li>Determine period, frequency, and amplitude from a graph of harmonic motion. </li></ul><ul><li>Use the concept of phase to compare the motion of two oscillators. </li></ul><ul><li>Describe the characteristics of a system that lead to harmonic motion. </li></ul><ul><li>Describe the meaning of natural frequency. </li></ul><ul><li>Identify ways to change the natural frequency of a system. </li></ul><ul><li>Explain harmonic motion in terms of potential and kinetic energy. </li></ul><ul><li>Describe the meaning of periodic force. </li></ul><ul><li>Explain the concept of resonance and give examples of resonance. </li></ul>
4. 4. Chapter 13 Vocabulary Terms <ul><li>harmonic motion </li></ul><ul><li>cycle </li></ul><ul><li>period </li></ul><ul><li>frequency </li></ul><ul><li>amplitude </li></ul><ul><li>hertz (Hz) </li></ul><ul><li>damping </li></ul><ul><li>periodic motion </li></ul><ul><li>periodic force </li></ul><ul><li>resonance </li></ul><ul><li>phase </li></ul><ul><li>phase difference </li></ul><ul><li>equilibrium </li></ul><ul><li>restoring force </li></ul><ul><li>stable equilibrium </li></ul><ul><li>unstable equilibrium </li></ul><ul><li>oscillator </li></ul><ul><li>natural frequency </li></ul><ul><li>steady state </li></ul><ul><li>piezoelectric effect </li></ul>
5. 5. 13.1 Harmonic motion <ul><li>Key Question: </li></ul><ul><li>How do we describe the back and forth motion of a pendulum? </li></ul>*Students read Section 13.1 AFTER Investigation 13.1
6. 6. 13.1 Cycles, systems, and oscillators <ul><li>A cycle is a unit of motion that repeats. </li></ul>
7. 7. 13.1 Harmonic motion is common sound communications clocks nature
8. 9. 13.1 Amplitude <ul><li>Amplitude describes the size of a cycle. </li></ul>
9. 10. 13.1 Amplitude <ul><li>The energy of an oscillator is proportional to the amplitude of the motion. </li></ul><ul><li>Friction drains energy away from motion and slows the pendulum down. </li></ul><ul><li>Damping is the term used to describe this loss. </li></ul>
10. 11. 13.1 Linear Motion vs. Harmonic Motion Graphs
11. 13. 13.1 Circles and the phase of harmonic motion <ul><li>Circular motion is very similar to harmonic motion . </li></ul><ul><li>Rotation is a cycle, just like harmonic motion. </li></ul><ul><li>One key difference is that cycles of circular motion always have a length of 360 degrees. </li></ul>
12. 14. 13.1 Circles and the phase of harmonic motion <ul><li>The word “ phase” means where the oscillator is in the cycle. </li></ul><ul><li>The concept of phase is important when comparing one oscillator with another. </li></ul>
13. 15. 13.2 Why Things Oscillate <ul><li>Key Question: </li></ul><ul><li>What kinds of systems oscillate? </li></ul>*Students read Section 13.2 AFTER Investigation 13.2
14. 16. 13.2 Why Things Oscillate <ul><li>Systems that have harmonic motion move back and forth around a central or equilibrium position. </li></ul><ul><li>Equilibrium is maintained by restoring forces . </li></ul><ul><li>A restoring force is any force that always acts to pull the system back toward equilibrium. </li></ul>
15. 17. 13.2 Inertia <ul><li>Newton’s first law explains why harmonic motion happens for moving objects. </li></ul><ul><li>According to the first law, an object in motion stays in motion unless acted upon by a force. </li></ul>
16. 18. 13.2 Stable and unstable systems <ul><li>Not all systems in equilibrium show harmonic motion when disturbed. </li></ul><ul><li>In unstable systems there are forces that act to pull the system away from equilibrium when disturbed. </li></ul><ul><li>Unstable systems do not usually result in harmonic motion (don't have restoring forces). </li></ul>
17. 19. 13.2 The natural frequency <ul><li>The natural frequency is the frequency at which systems tend to oscillate when disturbed. </li></ul><ul><li>Everything that can oscillate has a natural frequency, and most systems have more than one. </li></ul>Adding a steel nut greatly increases the inertia of a stretched rubber band, so the natural frequency decreases.
18. 20. 13.2 Changing the natural frequency <ul><li>The natural frequency is proportional to the acceleration of a system. </li></ul><ul><li>Newton’s second law can be applied to see the relationship between acceleration and natural frequency. </li></ul>
19. 21. 13.3 Resonance and Energy <ul><li>Key Question: </li></ul><ul><li>What is resonance and why is it important? </li></ul>*Students read Section 13.3 AFTER Investigation 13.3
20. 22. 13.3 Resonance and Energy <ul><li>Harmonic motion involves both potential energy and kinetic energy . </li></ul><ul><li>Oscillators like a pendulum, or a mass on a spring, continually exchange energy back and forth between potential and kinetic. </li></ul>
21. 23. 13.3 Resonance <ul><li>A good way to understand resonance is to think about three distinct parts of any interaction between a system and a force. </li></ul>
22. 24. 13.3 Energy, resonance and damping <ul><li>Steady state is a balance between damping from friction and the strength of the applied force. </li></ul><ul><li>Dribbling a basketball on a floor is a good example of resonance with steady state balance between energy loss from damping and energy input from your hand. </li></ul>
23. 25. Application: Quartz Crystals