Quote:
Originally Posted by AudioRookie
Hello again,
Does this mean that it is going to be harder to achieve the same volumes on the Sennheiser HD6XX that I am currently achieving on the Sennheiser HD515? If this is the case, why is the higher level of 'nominal impedance' used in the more expensive range of headphones?
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Hi,
I think I migh add my $0.02 regarding the subject of impedance vs. volume.
Impedance does affect the volume but not exactly in the way one might think.
The volume (or loudeness) of a headphone is defined by the sound pressure. Look for the "SPL" (Sound Pressure Level) figure to find out how sensitive the headphones are. Usualy the SPL is defined for 1 mW of driving power - in such case it is expressed in [dBm]. But some manufacturers define SPL for 1V driving signal (which on the nominal impedance gives power P = U^2 / (2*R); for R=300 ohm it would be 1.67mW) - the SPL is expressd in [dB].
When you want to compare how loud the headphones are you will have to find their SPLs for the common denominator (usualy 1mW) - if the SPL is given for something different than 1mW, you will have to recalculate it. Let's say we have SPL = 102 dB / 1V for 300 ohm headphones- which means SPL = 102 dB/1.67mW. We need the SPL for 1mW, which is 1/1.67 (or 0.6) smaller power. Power ratio results in 10*log(0.6) = -2.22 dB weaker sound pressure. Therefore our SPL is (102 - 2.22) dB / mW which means SPL = 99.8 dBm.
Once you have the SPLs you can tell which headphone is louder. But there is one more thing you have to take under consideration as well: the ability of the source to drive the cans with the appropriate power. For example most portable things have the output power specifed for 30 ohms load (cans).
If the manual says 10 mW/30 ohm power it means that it can drive only 30 ohms cans with 10 mW. Power P = (U*I)/2 (U and I in this equation are amplitudes!); the P = 10 mW/30 ohm means that the maximum amplitude is U = 0.77V (according to the equation U = SQR(P * 2R)). This voltage can drive 300 ohm cans with power P = 1 mW roughly (accroding to the equation: P = U^2 / 2R).
Now imagine we have two cans: 30 ohm, SPL = 96 dBm and 300 ohm, SPL = 100 dBm. If you drive them both from the same portable walkman that can output 10 mW/ 30 ohm, the 30ohm headphones will be louder beacuse the walkman will drive it with 10 mW while the 300 ohm cans will be driven with only 1 mW. This will result in the pressure levels of 106 dB for 30 ohm headphones (10 mW is 10 times higher than 1 mW which means +10dB) vs only 100 dB for 300 ohm headphones.
Conclusion: impedance is not enough to compare the loudness. SPL must be used for this purpose. The impedance is used only to assess the driving capability of the source.
Sory for the long post.
Hope this helps.
Piotr