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It doesn't equal to any of that - since the official spec is 12 Vrms into no load (per AK tradition, none of their output power spec has load attached). You cannot derive the other numbers by swapping the resistance number when the original spec gives no load condition which is literally a divide by zero error.
No one will know AK player's number unless they actually measure it with a load attached - AK's official spec had and still is absolutely useless yet people just keeps repeating it.
“Condition No Load” Is a number and a known variable just like Zero is a number. When the resistance is known as in Ohm then you can convert it into wattage. Because of my interest in the Khan Cube I wanted to know exactly how much power (12Vrms) are we talking about, I specifically consulted an electrical engineer from IIT, those were the numbers we came up with under different loaded conditions. Remember from no load which is zero to different loading like 30 ohm or 60 ohm is a known linear variable that can be used in the conversion. I will post the formula for that conversion when I return home later today.
As for the unit measurement of root means square (RMS) it refers to the measurement of constant and sustained power supply as oppose to the common term of maximum milliwatt per channel that is based on peak to peak calculation. So 250 milliwatt per channel may actually mean that the channel is capable of reaching up to 250 mW even for a split second but in actuality it may be running only 200 mW on a constant basis. On the contrary, when root means square is used as a measurement, it is only talking about average power supply for a given channel, it is not talking about maximum capability and in fact for any root mean square you can add a factor of 0.719 to the measurement representing headroom or swing for that channel. Let say for instance a 6 Vrms into 30 ohm will give 1.2 watt of average driving power, but in times of need for dynamic swing like when the cannon in 1812 concerto kicks in, it can go up to 1.7 watt as maximum power with an additional factor of 0.719.
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