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The ratio for a perfect fifth in musical tuning is 3:2. This means that if one note has a frequency of a certain value, the note a perfect fifth above it will have a frequency that is 1.5 times higher. For example, if the first note is at 400 Hz, the perfect fifth above it would be at 600 Hz. This interval is fundamental in Western music and is often used in harmony and chord construction.

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3mo ago

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What is the perfect fifth power of 320?

3,355,443,200,000


A ratio equal to one fifth?

1:5 is the answer. Your welcome :D


What note is fifth from a?

The fifth note from A is E. In musical terms, if you count up five notes in the A major scale (A, B, C#, D, E), E is the fifth note. This interval is known as a perfect fifth.


What is the fifth term of the sequence whose first term is 10 and whose common ratio is?

To determine the fifth term of a geometric sequence, you can use the formula for the nth term: ( a_n = a_1 \cdot r^{(n-1)} ), where ( a_1 ) is the first term, ( r ) is the common ratio, and ( n ) is the term number. Given that the first term ( a_1 ) is 10 and the common ratio ( r ) is not provided, the fifth term can be expressed as ( a_5 = 10 \cdot r^{4} ). Without the specific value of the common ratio ( r ), the fifth term cannot be calculated numerically.


Pythagoras discovered by stretching out two strings that to create the interval of a you need to play the second string using a ration of 21?

It seems there is a misunderstanding in the question regarding Pythagoras and the ratios of musical intervals. Pythagoras is known for his work on the relationship between string lengths and musical intervals, specifically the octave, fifth, and fourth, which are represented by simple whole number ratios. For example, a perfect fifth corresponds to a ratio of 3:2, while an octave is a ratio of 2:1. The interval you mentioned as "21" does not correspond to a commonly recognized musical ratio in this context.