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#21
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Cory
__________________
First rule in roadside beet sales, put the most attractive beets on top. The ones that make you pull the car over and go “wow, I need this beet right now.” Those are the money beets. -Dwight from The Office(American Version) |
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#22
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And as to whether my phone's sensitivity is actualy 121 dB - I would like to believe that since we're talking about AKG and not 0.99$ Coby "professional" earphones. Anyway I'll try to perform the output power test on different volume scales (the difference in output between 10/40 and 40/40 for example) and I'll post the results. the only problem is to find 16 ohm resistors... |
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#23
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If you just want to know how much the volume knob changes per step, then you don't need a resistor. Open circuit (unloaded) measurements will be fine for that.
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#24
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All right. So this is what I did:
I couldn't find any 16 ohm resistors so I just used the earphones as load. I took a 3.5 mm connector with naked wires on the other end and plugged it to my Meizu's phone jack. Then I connected the wires to my earphone's jack (a half - assed connection, using tape). And then I simply connected the multimeter to those wires to check the voltage on the phones. I created 5 different frequency mp3 files - 50Hz,200,1K,5K and 12K (with maximum amplitude) and let the player play them. The interesting thing is that the 1K file produced the lowest output voltage, and the furter the frequency was from 1K, the more voltage was produced, but the difference wasn't that drastic - maybe up to 20%, except the lowest basses - they mroduced a lot more voltage. I checked with different volume levels and got the following: 10/40 - 10-12mV (60 for bass) 20/40 - 40-50mV (230 for bass) 30/40 - 90-120 mV (300 for bass) 40/40 - 300-325mV (325 for bass) you can see that output voltage roughly triples itself every 10 notches... However when playing songs (and not using frequency files) the output voltage was much lower - less then half the voltage i wrote above. With this data, we can calculate the player's output (let's take 325mV as max output voltage): P=V^2/r =6.6mW A lot less than the official specs of 18mW output. Weird. I also did the same with 32 ohm phones and got voltage values roughly 50% higher. I guess that it makes sense cause at a constant output power, when r is twice bigger, the voltage is bigger by sqrt(2) which is about 1.5. That's how I spent the last 2 hours of my life... |
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#25
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So its a little less then 1 dB per step, same as most rockbox'ed devices. (1 or 1.5dB per step is pretty common on DACs).
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#26
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Yes "dB" is unit-less but the provided spec is in dB_SPL/V units.
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Yes a multimeter changes the circuit. IF the multimeter was magically ideal then in voltmeter mode it would have infinite resistance and in ammeter mode it would had zero resistance. This is far from the case, especially with a cheaper multimeter. With a good multimeter you can expect somewhere in the average of 10Mohm resistance in voltmeter mod and maybe 3 ohms in ammeter mode. |
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#27
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![]() 121-6 = 115dB at 0.5v input. Again, log scales don't work the same as linear. Quote:
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3ohm !!! Think about what your'e saying. A 3 ohm resistance would mean that when using the 20 amp pin on a typical DMM you could dissipate 20^2*3 = 1200 watts ! You'd vaporize your unit. The actual resistance is varied (its what changing the scale does) so that its always small compared the circuit resistance over the spec'ed voltage range. 3 ohm is what you might see on the micro to milliamp scales. By the time you go up to amp scales you're at milliohms of resistance. |
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#28
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Last edited by ninjackn; 10-25-2009 at 02:23 AM. |
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#29
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121dB(SPL)/W = 1.2589/W (0.5V)^2*1.2589/W = 0.3147 10*log10(0.3147 /10^-12) = 115 dB SPL And again without units: 121dB +20log10(0.5V/1V) = 115dB Same result. Basically, the "units" as you call them aren't really units. They're just the reference level. So saying 121dB SPL just means its referenced to a power of 1 picowatt. Since all dB are then relative, it doesn't really matter what the absolute reference level is until you try to convert back from dB to watts. And so this post actually works (except maybe the 3dB part): Quote:
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"A multimeter will work fine with an appliance. " |
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#30
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Damn it, my post was eaten.
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Take a look for your self, if you happen to randomly look at one single headphone specification: http://www.akg.com/personal/K_272_HD...how,specs.html You see it's in this magical "dB/V" or "dB/mW" and there's nothing preventing you from making the same assumptions I made. But if you look at other headphone specs (which I did before my previous post): Sennheiser Beyerdynamic Etymotic You see they don't use dB/V or dB/mW or dB/W. Thus is why I said the units are wrong. As to the issue of the DMM, here what i should have said to prevent our pissing match: Quote:
If you want to measure the resistance of an appliance in operation then you would need two multimeters, one to measure current and another to measure voltage and calculate the resistance from that. If you want to measure the impedance of the system then you need the system to output signals at different frequencies and calculate it's equivalent resistance, capacitance and inductance. You should also take the resistance introduced by the multimeter and test leads into account when doing calculations. |
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#31
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I don't think you've understood what you've read. It just increases it 1dB. Saying "(SPL)" doesn't make sense sense increases are relative and don't have a reference level. Quote:
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![]() But you can easily make that measurement without injecting any current at all. Just use the DMM as an ammeter and apply Ohms law. Then it works fine. Incidentally, this is why I said "current mode" in the post you quoted above and not "impedance mode"
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#32
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Expanding on the 1dB per LSB example, saying "1dB per LSB" makes sense to me, I understand that the output sound pressure level (in pascals) increases logarithmically in relationship to the increase in code. If you write "1dB per LSB" as "1dB/LSB" I continue to think the same way. That is to calculate the output: 20*log10(P_out/P_ref)/LSB * code = output dB I thought it would be the same with voltage: 20*log10(P_out/P_ref)/V_ref * V_out = output dB Which is not the case because it should be: 20*log10((P_out/P_ref) / (V_out/V_ref)) = output dB So I read "X dB/V" as X dB per volt where as if they used "X dB @ 1V" or anything more informative than dB/V then I (and a few other members of this forum) wouldn't have made the assumption of X dB per volt. In the end I have an issue with using "dB/V" to describe headphone sensitivity and I think it's wrong. |
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#33
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"decibels per volt"
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Let me put it this way, if you divide a logarithm by a number then you haven't done your math right. They add or subtract. Division isn't something thats very meaningful on them. Quote:
Well as I said above it gives nonlinear scaling of intensity with power, but if thats how the headphones actually work then I don't see how its better or worse then any other way of saying it. |
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#34
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According properties of logarithm, division is equivalent to subtraction. We see this because dividing two exponential of the same base is equal to subtracting the exponents, that is (C^A)/(C^B)=C^(A-B). Thus my math IS correct: 20*log10((P_out/P_ref) / (V_out/V_ref)) = 20*log10(P_out/P_ref) - 20*log10(V_out/V_ref) = X dB - Y dB = output dB. This is also why I said i was off by a "factor of 2" because i'm used to working with power as milliwatts and converting it to dBm. To convert X milliwatts to dBm it's 10*log10(mW_power/1mW). Often when dealing with voltages it's assumed that the reference has the same impedance and the measurement that was taken so it's converted to power: P = V^2/Z (As it's been said on this thread may times) 10*log((V_out^2/Z) / (V_ref^2/Z)) we see that the impedance cancels out 10*log((V_out^2) / (V_ref^2)) the squares can be pushed out: 10*log((V_out/V_ref)^2) exponential in logs becomes multiplications and ta-dum: 20*log(V_out/V_ref) So to clarify my point of view on "dB/V" further, I did not know if dB/V was a relationship of sound pressure in dB to volts or if it was a relationship of sound pressure in pascals to volts. I assumed that it was sound pressure in dB to volts which because I read the units "dB/V" as "dB per Volt" which is incorrect because it's actually describing dB of Pascals per 1V. Last edited by ninjackn; 10-26-2009 at 02:30 AM. Reason: Clarifying that P is pressure and not power. |
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