dknguyen said:No wonder I've had a hard tiem finding ultrasonic transformers. I always assumed that audio transformers cut off at a bit above 20kHz. Most RF ones that can step up any amount of voltage start around 100kHz, or have really bad attenuation at 50kHz. Turns out that audio transformers easily go up to the 100kHz range...I guess that's just a result of physics. Neat.
dknguyen said:I'm not sure how to calculate the power draw either. I've just been treating it as a capacitor with a sinusoidal input of a certain voltage.
Nigel Goodwin said:I suggest you try measuring it? - normal transducers are completely different for transmit and receive - the transmitter is series resonant, so is it's lowest impedance at resonance, and draws a fair amount of power. The receiver is parallel resonant, so is a high impedance at resonance.
A transducer that does both?, I've no idea!.
dknguyen said:So...I was looking at what some other people had mentioned earlier about filtering square waves. For some reason I crossed this off my list early on since I didn't think I could get a multi-frequency bandpass filter that was accurate enough...but then I remembered about switched-cap filters. And it also seems that I do not need a bandpass filter either, just a lowpass filter right? Since there are no subharmonics in a square wave signal. Actually, I don't think I even need a switched cap filter. If my sinusoid is only ever going to be 40kHz-60kHz, I could just get a lowpass filter that has sufficient attenuation above 120kHz, and any square wave sent into the filter would exit as a sinusoid with the fundamental of the input, right?
For one-way driving, I don't think there is anything "wrong" with it, just that if you match efficiencies, then you can up the power output of the circuit (at the expense of efficiency and accuracy). For circuits that need to receive as well as transmit there is a problem though - if the power supply isn't matched, then the signal coming back is going to be heavily attenuated by the power supply.dknguyen said:I've never really given impedance matching much thought since I've never had to really use it yet (I don't mess around much with audio circuits). Mostly digital, motros, and DAQs, etc. I know the mathematical proof, and I clearly see why you don't want the source impedance much higher than the load impedance...but I see absolutely no problem if the load impedance is much higher than the source impedance? THis is what I do with buffer circuits, and DAQ circuits. Why would you want this impedance matching stuff? Do I even really need it my transducer impedance is much higher than my driver impedance?
High speed digital uses resistors heavily in order to impedance match. The worse the impedance mismatch, the worse the reflected power. Enough reflected power and you run the risk of getting new, or extended transitions when waves get reflected back from an unterminated or mismatched connection. In a perfectly matched setup, the resistors end up dissipating the power instead of shooting the power back down the wire, possibly causing grief somewhere else. (sometimes in the form of RF interference as well).dknguyen said:When impedance matching you would never add source resistance just to match the impedances right? That just introduces losses, but then satisfies the max power transfer (but is contradictory it seems since it introduces losses). That's what I'm a bit confused about. Wouldn't lack of a source resistance increase the voltage across the load as well as the current, therefore allowing more power to the load? THe thereom says otherwise though. I'm probably overthinking this.
dknguyen said:I understand most of what you say. The only problem is then I think about the extra source impedance introducing a voltage drop and reducing current flow (which in my mind would reduce power to the load, but apparently not?). Or is this only true if a resistor is used? (But then it doesn't make sense since the thereom also holds for resistive loads.)
Hero999 said:I wouldn't have thought that impedance matching would be an issue at such low frequencies - the wave length of 60kHz is over two miles long!
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