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#1 |
Blu-ray Guru
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I still don't understand how to tell the power rating of a receiver? I'm not talking Peak Momentary Power Output that measures a very short burst of power, I'm talking continuous power. I want to make sure the receiver I get next will fulfill all my needs now and future without a separate Amp upgrade.
Also in particular the Elite's, Ive read some complaints that the lower end model VSX-1019AH-K uses a different processor or something whats this all about? |
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#2 | ||
Blu-ray Knight
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Keep in mind that many power ratings are over inflated on the spec sheets. What you want to look for is power labeled as RMS (I don't know what it stands for) or continuous. Don't pay any attention to Peak ratings (you already know that). You basically want it to say something like this:
Quote:
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Remember, though, that even with all the appropriate information given like in the first example, there's still no guarantee that particular receiver really pushes that much power. We know the Pioneers really do because they've been tested by third parties, but with other models we're not so lucky. |
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#3 |
Blu-ray Samurai
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RMS = Root Mean Squared. And I agree that RMS watt per channel, all channels driven (preferably normalised into 8 Ohms) is the only meaningful power rating. Anything else is just marketing bull.
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#4 |
Moderator
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#5 |
Senior Member
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if you have relatively efficient speakers(~90db, 8ohm impedence), you probably will never have any issues with not having enough power w/ any of the mid-range receiver offerings from all the big names...onkyo, yamaha, pioneer, denon, etc...
if you visit this forum daily, you probably will not be satisfied with what you have and will endlessly search for something better, but that's part of the fun... |
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#6 | |
Blu-ray Guru
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#7 |
Blu-ray Knight
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#8 | |
Senior Member
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#10 |
Blu-ray Baron
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There is currently 6 current model Pioneer receivers that are vsx (519,819,919,1019...these aren't elite). The 2 elite vsx receivers are the vsx-21 & 23. I believe the more efficient Pioneer receivers are the ones with the ice amps..those are the sc25/27/09.
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#11 | |
Blu-ray Guru
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VSX is just the model line. Kind of like buying a car. You can say you bought a Civic, or you can say you bought a Civic Si-R. Just indicates the model line.
One word of advice from a recent review of the VSX-1019. It's from Home Theater Magazine. Overall, they give the Pioneer a favorable review, and even call it a top pick. But this is what they find for power output of the receiver. Quote:
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#12 | |
Moderator
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#13 |
Blu-ray Champion
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First, there is no such thing called RMS (Root Mean Squared) power. RMS refers to voltage, but erroneously people have gotten used to using it to rate power.
Power is defined as voltage squared divided by resistance. P = V^2 / R Let's assume we are dealing with a battery (DC voltage) and a resistor. If we apply 40 volts to an 8 ohm resistor, the voltage will always be the same (40 volts) so the power generated will always be the same. In this example, the power is equal to: P = 40^2 / 8 = 200 watts As a result of this power, the resistor will heat up to a certain temperature. Now, let's change the voltage source to a 40 volt sine wave (AC current) and apply it to the same load resistor. In this case, the voltage is not constant and oscillates between +40 volts and -40 volts and as a result, the power generated will be less than 200 watts and the resistor will not get as hot. How much sine wave voltage (AC) peak do we need to generate the same level of power and heat in the resistor as a DC voltage source? The AC voltage required must have a higher peak than 40 volts DC to accomplish this. As it happens, the peak voltage is equal to the DC voltage, 40 volts, times the square root of 2. 40 volts x sqrt(2) = 40 x 1.414 = 56.5 volts Therefore, for a sine wave (AC) voltage source, we must apply 40 volts RMS to generate the same level of power and heat in the resistor. In the above example, the RMS voltage of a pure sine wave of 40 volts is equal to 40 volts multiplied by the inverse of the square root of 2: 40 x 1/sqrt(2) = 40 x 1/1.414 = 40 x 0.707 = 28.3 RMS volts or The RMS voltage of a pure sine wave is approximately equal to peak voltage x 0.707. I hope this clarifies some misunderstandings. Remember that RMS applies to voltage, and not power. Last edited by Big Daddy; 11-22-2009 at 12:57 AM. |
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