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Low Tension Saddles nominally 8 - 22 pounds. String gauges and materials can be altered, as can the scale length; all these factors have an effect on the overall tension. High Tension Saddles nominally 15 - 45 pounds.

AGAIN: Standard Saddles nominally 10 - 28 pounds. by a specific set of strings. String Tension Precautions: Each string on a typical acoustic guitar has about 16 pounds (7 kg) of tension for extra-light strings up to around 40 pounds (18 kg) per string for heavy-gauge strings. This tool is designed to calculate string tension (individual and total) exerted on an instrument (guitar, banjo, mandolin etc.)

… An octave lower would be E1 at 41.203 Hz, and another octave lower would be E0 at 20.602 Hz. Scale. If you know what tension you want the string … String Tension Calculator. People can buy these here if they have string gauges and tunings that need very high and very low tensions. Increasing any of these factors will increase string tension, and decreasing any of them will decrease string tension, simple as that. If you plug in your scale length, string gauges and tuning, it will give you a readout of the tension on each of the strings. Why Are Your Numbers Different than Other String Tension Calculators?

Here, f is the frequency of the note in Hertz, L is the scale length in metres, T is the tension in Newtons (divide by 9.81 to get tension in Kilograms), and µ is the … These numbers are based on our own measurements of Stringjoy strings. Select your scale Single scale: 25.5" Single scale: 24" Single scale: 26" Single scale: 26.5" Single scale: 27" Single scale: 27.5" Single scale: 24.75" Multiscale: 25.5" - 27" Multiscale: 25" - 25.5" Multiscale: 25.5" - 26.25" Multiscale: 26.5" - 28". The McDonald Patent Universal String Tension Calculator (MPUSTC) is a handy calculator to figure string tensions in steel-string instruments. String tension is a product of a string's mass, the pitch it's tuned to, and the string's scale length. How is String Tension Calculated? To calculate the tension of a string in pounds use the formula below, inserting the three variables described above: T(Tension) = (UW x (2 x L x F)2) / 386.4 To convert the result into Newtons,simply multiply by 4.45.

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