Lab 23 B: Natural Frequency and Resonance. Purpose The pendulum oscillated at only one frequency for each string length. The frequency at which objects.

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Presentation transcript:

Lab 23 B: Natural Frequency and Resonance

Purpose The pendulum oscillated at only one frequency for each string length. The frequency at which objects vibrate is called the natural frequency. Almost everything has a natural frequency, and most things have more than one. We use natural frequency to create all kinds of waves, from microwaves to the musical sounds from a guitar. In this Investigation you will explore the connection between frequency of a wave and its wavelength.

Key Question What is resonance and why is it important?

Background Define: -wavelength -frequency -resonance

Drawing Draw this (pg 132)

Procedure Section 1: The telephone cord connects the Data Collector and wave generator. The black wire goes between the wave generator and the wiggler. 1.Attach the fiddle head to the top of the stand, as high as it goes. 2.Attach the wiggler to the bottom of the stand, as low as it goes.

3. Stretch the elastic string a little (5-10 cm) and attach the free end to the fiddle head. Loosen the knob until you can slide the string between any two of the washers. GENTLY tighten the knob just enough to hold the string. 5. Set the wave generator to WAVES using the button. The wiggler should start to wiggle back and forth, shaking the string. 6. Set the Data Collector to measure FREQUENCY. You should get a reading of about 10 Hz. 10 Hz means the wiggler is oscillating back and forth 10 times per second.

Section 2: At certain frequencies the vibrating string will form wave patterns like those shown in the picture. Each of the patterns occurs at a resonance of the string. The resonances are called harmonics and they are described by the number of ‘bumps’ seen on the vibrating string. The wavelength of each harmonic is the length of one complete wave. The wavelength is the length of two bumps.

Section 3: The wiggler applies a periodic force to the string. When the periodic force matches the natural frequency of the string, a large response develops (resonance). Use the frequency control to find the first through the eighth harmonics of the string Look for harmonics 2 to 6 before looking for the first one. The first harmonic, also called the fundamental, is hard to find with exactness.

Section 5: Waves are useful because they carry energy from one place to another. The energy of a wave can also carry information such as a voice signal from a cell phone or a TV picture. 1.Set up several wave patterns and measure the amplitude for each harmonic. 2.Measure at least 5 different harmonics, including the 6th or higher.

Section 7: The diagram shows a useful way to think about pushing a swing. The person pushing applies a periodic force to the swing, just like the wiggler does to the vibrating string. Like the string, a swing is a system in harmonic motion. If the push is applied at the swing’s natural frequency, the amplitude grows large, like the standing wave on the string. The response of a swing to a periodic push is an example of resonance. Resonance happens when the force applied to a system matches its natural frequency.

Post Lab: