Due: $05/25/2024,11$:$59$ PM PDT

$2\mathrm{.}17$ LAB: Musical note frequencies

On a piano, a key has a frequency, say fo$.$ Each higher key $($black or white$)$ has a frequency of $f{0}^{**}{}^n,$ where $n$ is the distance $($number of keys$)$ from that key, and $r$ is $2^{(\frac{1}{12})}.$ Given an initial key frequency, output that frequency and the next $3$ higher key frequencies.

Output each floating$-$point value with two digits after the decimal point, then the units $("Hz"),$ then a newline, using the following statement: print $($f$\text{'}\{$your$\_$value:$\mathrm{.}2$f$\}$ Hz$\text{'})$

Ex: If the input is:

$440$

$($which is the A key near the middle of a pi

keyboard$),$ the output is:

$440\mathrm{.}00Hz$

$466\mathrm{.}16Hz$

$493\mathrm{.}88Hz$

$523\mathrm{.}25Hz$

Note: To compute the next $3$ higher key frequencies, use one statement to compute $r=2^{(\frac{1}{12})}$ using the pow function $($remember to import the math module$).$ Then use that $r$ in subsequent statements that use the formula $fn=f{0}^{**}{?}^n$ with $n$ being $1,2,$ and finally $3.$

$562362\mathrm{.}4195802$ qx$3$zqy $7$

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$2\mathrm{.}17\mathrm{.}1$: LAB: Musical note frequencies

$\frac{0}{10}$

main.py

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Latest submission $-7$:$16$ PM PDT on $04/19/24$

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My library $>$ CSIS $250$: Introduction to Python Programming home $>2\mathrm{.}17$: LAB: Musical note frequend

print $($f$\text{'}\{$your$\_$value:$\mathrm{.}2$f$\}$ Hz$\text{'})$

Ex: If the input is:

$($which is the A key near the middle of a piano keyboard$),$ the output is:

Note: To compute the next $3$ higher key frequencies, use one statement to compute the math module$).$ Then use that $r$ in subsequent statements that use the formula fn

$5623624195302$ qx$320$y$7$

$\backslash$table$[[,,],[,,$main.py$],[\backslash$table$[[1],[2],[3],[4],[5],[6],[7]],\backslash$table$[[$import math$],[r=$ math. pow $(2,\frac{1}{12})$