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Lab #6: the LRC Circuit and Resonance: part I remember how AC circuits containing caps, inductors, and resistors behave experience resonance experimentally two week lab. Only 1 lab report. (so, no lab report due next week. A bigish lab report due the following week) this week: pgs 56- 57. next week pg 61
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LRC Circuit Phenomena of resonance an important one in physics Impedance: Resistor: Capacitor: Inductor: R (voltage in phase with current) (voltage lags current by 90 o ) (voltage leads current by 90 o )
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Current I is max when denominator is min: when L=1/ C
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Resonance
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phases Phase of current (and thus voltage across R) with respect to V0 Phase shift between voltage across resistor and input is zero when at resonant frequency
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phases Note that since VL leads by 90 degrees and Vc lags by 90 degrees, they are always out- of-phase by 180 degrees
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IMPORTANT!!!!! Replace C-1 with Vary the input frequency using the following values: (f=f0x(0.1,0.5,0.9,1.0,1.1,1.5,1.9,2.3) For each value, record the amplitudes of V0 and VR as well as the frequency f and the phase shift phi (from the time shift of the peaks) between V0 and VR. Calculate X L = L and X C =1/ C using the measured values for L and C.
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Hints part A1. 200 mH: make this by putting 2 100 mH inductors in series Part A1. assume the uncertainty on internal resistance of the waveform generator is 2 ohms. (50+-2) C-1 at low frequency, wave form can be ugly. Measure to the average over the “features”. So, need to use cursors, not “measure” C-1 don’t assume V0 does not change, monitor it and check that it does not change C-1 note phase shift changes sign.
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Lab Exam Dec 3,4 The question bank is attached to the web page for this class
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Step-wave input Charge on cap rings at resonant frequency while decaying away Like striking a bell with a hammer
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At large R Critically damped: R is large enough so that no oscillation occurs
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Hints Capture a wave form of the ringing with wavestar for part C, only vary R and only give a qualitative answer
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