2. 3/5 f
3. 2/5 f
4. 3/5 + f
The correct expression for the frequency of the lower note when two musical notes are a sixth apart is: 3/5 f
Given that two musical notes are a “sixth” apart, the frequency of the lower note is 3/5 the frequency of the higher note.
We need to determine the expression for the frequency of the lower note.
When two musical notes are a "sixth" apart, it means that there are five whole steps or intervals between the two notes.
In music theory, each whole step corresponds to multiplying the frequency by a constant factor.
If we denote the frequency of the higher note as f, then the frequency of the lower note, which is 3/5 times the frequency of the higher note, can be calculated by multiplying f by 3/5.
Therefore, the correct expression for the frequency of the lower note is 3/5 f.
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Answer:
2. 3/5 f
Step-by-step explanation:
the lower note is the product of it's fractional part and the frequency of the higher note.
f(x) = 2,000(0.94)x, 952 square kilometers
f(x) = 2,000(1.06)x, 4,204 square kilometers
f(x) = 2,000(0.06)x, 1,239 square kilometers
f(x) = 2,000(0.94)x, 1,432 square kilometers
Answer:
$900.40
Step-by-step explanation:
Multiply 827.95 by the sales tax rate of 0.0875 which gets you 72.445625. add 827.95 to this and round, giving you 900.40.
Answer:
the earth ....
Answer:
The earth is your answer bro
Step-by-step explanation:
60 percent of 120 is equal to 72.
We have,
To find the number that corresponds to 60% of a given value, we can set up an equation and solve for the unknown number.
Let's represent the unknown number as "x."
The problem states that 60% (or 0.6 as a decimal) of that number is equal to 72.
0.6x = 72
To isolate "x," we divide both sides of the equation by 0.6:
x = 72 / 0.6
Performing the division:
x = 120
Therefore,
60% of 120 is equal to 72.
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