Driven LRC Circuits Resonance Metal Detectors (Beach/Airport) View the complete course at: ocw.mit.edu License: Creative Commons BY-NC-SA More information at ocw.mit.edu More courses at ocw.mit.edu
Video Rating: 4 / 5
Driven LRC Circuits Resonance Metal Detectors (Beach/Airport) View the complete course at: ocw.mit.edu License: Creative Commons BY-NC-SA More information at ocw.mit.edu More courses at ocw.mit.edu
Video Rating: 4 / 5
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You may have noticed a small error.
If the input is V =Vo cos(wt) one gets tan(phi) = R/(1/wC-wL)
If the input is V = Vo sin(wt) one gets tan(phi) = (wL – 1/wC)/R
… slips of the pen as he’s fond of saying. Anyways if you worked through it this should help you.
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Does anyone know what lecture Dr. Lewin talks about inductance and magnetic field energy??
@reil0080 good catch!
his explanation of resonance is supreme
his explanation of resonance is supreme
well, just substitute e^mt= Q, m being a complex or real constant , getting L*m^2*e^mt+ R*m*e^mt +1/C * e^mt = 0, sovlign for the homogeneous form first, getting e^mt( L*m^2+ R*m +1/C) = 0, i.e. L*m^2+ R*m +1/C = 0, put that into the quadratic equation, getting m = (-R + or – sqrt( -R^2 -4L/C) all over 2L which should give a complex value i.e. m = r+iq and you’ll have e^mt = e^(r+iq)t = e^rt*e^(iq)t which by euler’s formula gives e^rt * (cos (qt) + isin(qt))
giving u the homogenous solution.
is the girl sleeping @44:43?? LOL
No, she is looking down on her note pad
@ripriprippity
short cut for resonance F = 159.155/(sqr(L*C))
F= Hz C= uf L = Hy
F= Mhz C=pf L = uh
@recordsnething LMAO! The Omnipotent Voice of Rectification is always hilarious.
@ripriprippity when are you guys going to put this to use and figure out stanley meyers patents? Something is missing. I am thinking it is 2 coils stacked. The 1st at infinite impedance with resonant frequency pulses, transferring magnetic energy to the secondary coil while drawing almost zero amps and the voltage jumps to virtual infinity. Your thoughts?
really informative and interesting
some sweet info here
Very enjoyable thank you
This is a great video
This is a great video
good work here
really informative and interesting
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some really good stuff here
This is a great video