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The middle C note on a piano is tuned to 261.63 Hertz (accurate to two decimal places).

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11y ago

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What hertz frequency is b flat?

According to Wikipedia, the Bb above middle C is roughly about 465 hertz.


What is the frequency in hertz of 103 MHz?

That is the frequency of the G Sharp/A flat two octaves below middle C (great octave).


What is the frequency of A flat?

It depends which Ab you mean, the Ab note above middle C is approximately 415 Hertz.


What note corresponds to a frequency of 60 hertz?

Assuming the frequency of Middle C to be 261.63 hertz, accurate to two decimal places, taking this two octaves down brings us to 65.41 hertz. Sending us down a further semitone gives us 65.41 x 1/21/12, which sends us to B, at a frequency of 61.74 hertz, accurate to two decimal places, the closest possible genuine note to a 60 hertz frequency. Effectively, this is the third B below middle C, including that which is a semitone below.


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What is heinrich hertz's middle name?

Rudolf.


How many octaves to middle c in a piano?

There are 3 octaves till middle C on the piano.


How many hertz make a Giga hertz?

One gigahertz is equal to 1 billion hertz.


What is the lowest on the bassoon and how many octaves is it below middle c?

Bb 2 octives below middle C


How many vibrations per second are needed to produced the musical note c?

The musical note C, specifically the C4 note (middle C), has a frequency of approximately 261.63 vibrations per second, or Hertz (Hz). This frequency is commonly used in music tuning and is a standard reference point for many instruments. Other octaves of C will have frequencies that are double or half of this value, depending on their position on the musical scale.


How many hertz is the note of G?

G3, which is right before Middle C on a Piano and the G-string tuning on a guitar or violin, approximates 195.99 htz.


What is middle C in Hertz?

The definition of concert pitch A has, since 1939, been standardized to 440 Hertz. The difference between any two consecutive pitches on a piano is equal to the twelfth root of 2. Since middle C is nine semitones below concert pitch A, rounded to two decimal places, this is approximately equal to 440 / ((2^(1/12))^9). Rounded to two decimal places, this is equal to 261.63 Hz.