Root mean square: Difference between revisions

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Created page with "In mathematics and tuning, the '''root mean square''' of two frequencies <math>f_1</math> and <math>f_2</math> is equal to <math>√((f_1^{2} + f_2^{2})/2)</math>"
 
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In mathematics and tuning, the '''root mean square''' of two frequencies <math>f_1</math> and <math>f_2</math> is equal to <math>√((f_1^{2} + f_2^{2})/2)</math>
In mathematics and tuning, the '''root mean square''' of two frequencies <math>f_1</math> and <math>f_2</math> is equal to <math>√(\frac{f_1^{2} + f_2^{2}}{2})</math>

Revision as of 18:25, 20 March 2023

In mathematics and tuning, the root mean square of two frequencies [math]\displaystyle{ f_1 }[/math] and [math]\displaystyle{ f_2 }[/math] is equal to [math]\displaystyle{ √(\frac{f_1^{2} + f_2^{2}}{2}) }[/math]