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.
Given that the A above middle C has a frequency of 440 hertz, the lowest note on a regular piano has a frequency, rounded to two decimal places, of 27.50 hertz. Taking this an octave further down gives a frequency of 13.75, too low for a human ear to hear. Descending ten semitones, to two Bs below the bottom end of a piano, gives a frequency approximately equal to 13.75/(2^(1/12)10) = 7.72 Hertz, the closest genuine note to a 7.8 hertz frequency.
The line through middle C is referred to as a ledger. Alternating notes that fall below C will contain another ledger line. The purpose is to let musicians know how much lower than E they are getting.
the legar line
you think we would know what it is, but we don't all we know is that he is just jhonen c. vasquez, we have no idea what the c stands for
In a string orchestra, the instrument with the lowest pitch is the Bass (also called Double Bass, String Bass, Upright Bass, and Contrabass)
The middle C note on a piano is tuned to 261.63 Hertz (accurate to two decimal places).
According to Wikipedia, the Bb above middle C is roughly about 465 hertz.
That is the frequency of the G Sharp/A flat two octaves below middle C (great octave).
It depends which Ab you mean, the Ab note above middle C is approximately 415 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.
hertz??? what?? if you want to tune to drop c download the trial for guitar pro
Rudolf.
Given that the A above middle C has a frequency of 440 hertz, the lowest note on a regular piano has a frequency, rounded to two decimal places, of 27.50 hertz. Taking this an octave further down gives a frequency of 13.75, too low for a human ear to hear. Descending ten semitones, to two Bs below the bottom end of a piano, gives a frequency approximately equal to 13.75/(2^(1/12)10) = 7.72 Hertz, the closest genuine note to a 7.8 hertz frequency.
The A440 option on your metronome is to produce the note of A at 440 HZ. It's on the metronome to help you to tune your voice to pitch of the note of A as a starting point. Specifically A440 is the A in the fourth octave (in orders words A4, the A above middle C). See the related link for further information.
The value in Hertz is the number of cycles per second - therefore the answer is 61. This note would be approximately equal to the third B below Middle C.
sorry but its quite obvious ........... because its a note c and its in the middle
Middle C is the C located just to the left of the middle of most pianos.