The inverse of multiply by π is divide by π. The inverse of squaring is square root. Divide both sides of the formula by π. The formula is now 𝑨/π = 𝒓2 Square root both sides of the formula.

Then there was root-mean-square (RMS) voltage. For those nice sine waves, you took the peak voltage and divided by the square root of two, 1.414 or so. You know that kid in the front of the class?

Squaring a number and taking the square root of that number are inverse operations. We use this concept when changing the subject of formulas containing squares and square roots. In a formula ...

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Real-time digital systems often require the calculation of a root-mean, such as a root-mean square (RMS) level or average magnitude of a complex signal. While averaging can be efficiently implemented ...

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It is important to note that these values are not true RMS measurements, as that involves taking the squaring the individual voltages in a period and then finding the average before taking the square ...