Here is a short article by Hartley Peavey That may help answer the question.
"Can an amp put out more power than a 'wall socket' can deliver?"
I have encountered this discussion numerous times. It is a fairly complex issue
that even fairly decent technicians don’t understand. The simple fact is that you cannot
get more power out of an amplifier (CONTINUOUSLY) than the wall socket can provide!
No power amp is 100% efficient, but the situation with peak and/or music power is quite
a bit different than average power or what most people refer to as RMS (root mean
square) power.
First of all, Watt’s Law dictates that the total power (P) may be obtained by
multiplying voltage (E) times current (I), i.e. P = I X E… Or 20 amps X 120 volts equals
approximately 2,400 watts. This is assuming that you a have a well regulated 120 volt
supply and a 20 amp breaker… The fact is, 20 amp breakers can rarely supply 20 amps
CONTINUOUSLY, and even at that, the VOLTAGE usually DROPS considerably from
the nominal 120 volts when you are pulling that much current. Given the 120-volts/20
amps scenario, you are pretty much stuck with an AVERAGE maximum of 2,400 watts.
Most people do the math on this and ASSUME that 2,400 watts is all you can get
out of a wall socket… At first glance, this is true, but then the amplifier itself has the
ability to STORE energy in its INTERNAL power supply CAPACITORS. If we are talking
about purely RMS (average power), we are talking about SINEWAVES and if the
discussion is limited to the amount of sinewave power, then the argument about the
amount of available power out of the wall socket has some validity.
In the real world, we usually do not encounter “sinewaves” but in fact, some kind
of “musical waveform” that is anything but a “sinewave.” There are “peaks and valleys”
in the signal that contribute to the complexity of this issue. Since our products are
designed to reproduce music, the additional headroom afforded by our amplifiers is
indeed considerably in excess (on peaks) of what is available from the wall socket on a
continuous average (RMS) basis.
A simple listening test will quickly illustrate the superiority of a higher-powered
amplifier than the supposed 2,400-watt theoretical maximum power. It is true however,
that for long term (continuous) average power you cannot exceed the power available at
the wall socket. There is a huge “differential” in musical peaks and zero power
especially considering the “time domain” of musical waveforms. It is indeed possible to
instantaneously deliver considerably in excess of the theoretical power available from
the wall socket by virtue of the stored energy in the amplifier’s power supply capacitors.
Simply put, it is possible to deliver more power on “peaks” because of the time
constants involved and because of the ability of the power supply to store considerable
energy. What we are talking about here is enough power (headroom) to handle musical
peaks without clipping. And while it is "technically correct" that you can’t get more
(continuously) out of the amp than is available at the wall socket, the additional
headroom afforded by high-powered amplifiers is readily recognizable and audible…
Otherwise, no one would ever buy (or produce) an amplifier having power rating greater
than 2,400 watts. Obviously, Peavey, Crest, and many other companies offer amplifiers
far in excess of what is “theoretically” available from the wall socket. It would seem
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rather apparent that users of these high powered amplifiers have long recognized the
utility in having the peak power available in order to reproduce musical transients
cleanly.
I have a somewhat “gross” explanation that I have found quite effective over the
years… Here goes… When you flush a toilet, you can instantaneously achieve a short
term “massive flow” of water… FAR MORE in fact, than the small water supply pipe
feeding the toilet could deliver on a CONSTANT (continuous) basis… Why? The toilet’s
water tank stores up a considerable quantity of water and releases it on demand…
Obviously, it takes some time for the tank to “recover” given its small water supply pipe,
but the toilet’s ability to deliver a large quantity of water PERIODICALLY is quite similar
to the power amp’s internal power supply capacitors being able to store up “energy” and
deliver it instantaneously when required… The toilet (and high-powered amplifiers) can
not deliver this volume of water (energy) CONTINUOUSLY, but absolutely CAN do it
PERIODICALLY, and very reliably!
The "2,400 watt argument" is “half right and half wrong.” It is correct that you
can’t get more (continuous) power out of the amplifier than the wall socket can deliver…
The salient point here is that this is ONLY true for a CONTINUOUS average (RMS)
power basis… It is NOT true that the “theoretical limit” represents the MAXIMUM power
that can be delivered MOMENTARILY from the amplifier (i.e. by the P = I X R formula).
This is a very complex topic that most engineers understand only marginally.
taken from
http://www.peavey.com/support/technotes ... pter_4.pdf