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What did the Pythagoras was discovered by stretching out two strings that to create the interval of a?
A perfect octave
What Pythagoras discovered by stretching out two strings that to create the interval of a you need to play the second string using a ratio of 34.?
Pythagoras discovered that when two strings are stretched to create musical intervals, their lengths must be in specific ratios to produce harmonious sounds. For a perfect fifth interval, the ratio of the lengths of the two strings should be 3:2. This means if one string is of length 3 units, the second string should be of length 2 units to create the interval. Thus, he linked mathematics and music, highlighting the relationship between numerical ratios and musical harmony.
Pythagoras discovered by stretching out two strings that to create the interval of a blank you need to play the second string using a ratio of 2 1 apex?
Pythagoras discovered that to create the interval of an octave, you need to play the second string at a frequency that is double that of the first string, resulting in a 2:1 ratio. This principle illustrates how harmonious sounds can be achieved through specific numerical relationships. The octave is fundamental in music theory, highlighting the connection between mathematics and musical intervals.
What Pythagoras discovered that to create the interval of a octave by stretching out two strings you need to play the second string using a ratio of 21.?
Pythagoras discovered that musical intervals can be expressed in terms of simple numerical ratios. To create an octave, he found that if one string is twice the length of another, it produces a sound that is perceived as an octave apart. This means that the frequency ratio of the two strings is 2:1, allowing for harmonious sound. The ratio you mentioned, 21, seems to be a typographical error, as the correct ratio for an octave is indeed 2:1.
What is the Pythagoras discovered by stretching out two strings that to create the interval of a you need to play the second string using a ratio of 21.?
The Pythagorean interval, often referred to in music, can be represented by the ratio of string lengths. When two strings are stretched to create musical intervals, if one string is played at a length ratio of 2:1, it produces an octave. However, if you mentioned a ratio of 21, it could refer to a specific interval or tuning system. Generally, in the context of Pythagorean tuning, different ratios correspond to various musical intervals, with the most common ones being 3:2 for a perfect fifth and 4:3 for a perfect fourth.
Pythagoras discovered by stretching out two strings that to create the interval of a?
perfect fourth !
What did the Pythagoras was discovered by stretching out two strings that to create the interval of a?
A perfect octave
Pythagoras discovered by stretching out two strings that to create the interval of a you need to play the second string using a ratio of 21.?
Perfect
Pythagoras discovered by stretching out two strings that to create the interval of a you need to play the second string using a ratio of 34.?
Perfect fourth
Pythagoras discovered that to create the interval of a octave by stretching out two strings you need to play the second string using a ratio of 21.?
Perfect
What did Pythagoras discover by stretching out two strings to create the interval of what?
Pythagoras discovered the mathematical relationship between musical intervals, specifically the perfect fifth, by stretching out two strings to create the interval of a fifth. He found that the ratio of the lengths of the strings producing this interval was 3:2. This observation led to the understanding of how different string lengths produce harmonious sounds, influencing both music theory and mathematics.
Pythagoras discovered by stretching out two strings that to create the interval of a you need to play the second string using a ratio of 2 to 1?
Perfect octave.
Pythagoras discovered that to create the interval of a octave by stretching out two strings you need to play the second string using a ratio of 2-1?
perfect fourth
What Pythagoras discovered by stretching out two strings that to create the interval of a you need to play the second string using a ratio of 34.?
Pythagoras discovered that when two strings are stretched to create musical intervals, their lengths must be in specific ratios to produce harmonious sounds. For a perfect fifth interval, the ratio of the lengths of the two strings should be 3:2. This means if one string is of length 3 units, the second string should be of length 2 units to create the interval. Thus, he linked mathematics and music, highlighting the relationship between numerical ratios and musical harmony.
Pythagoras discovered by stretching out two strings that to create the interval of a blank you need to play the second string using a ratio of 2 1 apex?
Pythagoras discovered that to create the interval of an octave, you need to play the second string at a frequency that is double that of the first string, resulting in a 2:1 ratio. This principle illustrates how harmonious sounds can be achieved through specific numerical relationships. The octave is fundamental in music theory, highlighting the connection between mathematics and musical intervals.
What Pythagoras discovered that to create the interval of a octave by stretching out two strings you need to play the second string using a ratio of 21.?
Pythagoras discovered that musical intervals can be expressed in terms of simple numerical ratios. To create an octave, he found that if one string is twice the length of another, it produces a sound that is perceived as an octave apart. This means that the frequency ratio of the two strings is 2:1, allowing for harmonious sound. The ratio you mentioned, 21, seems to be a typographical error, as the correct ratio for an octave is indeed 2:1.
What is the Pythagoras discovered by stretching out two strings that to create the interval of a you need to play the second string using a ratio of 21.?
The Pythagorean interval, often referred to in music, can be represented by the ratio of string lengths. When two strings are stretched to create musical intervals, if one string is played at a length ratio of 2:1, it produces an octave. However, if you mentioned a ratio of 21, it could refer to a specific interval or tuning system. Generally, in the context of Pythagorean tuning, different ratios correspond to various musical intervals, with the most common ones being 3:2 for a perfect fifth and 4:3 for a perfect fourth.
