I need this project done in Python, I run my code on Anaconda. Please help me Find the frequency of the first five harmonics of a guitar string with linear density $=3\mathrm{.}09{10}^{-4}$

$k\frac{g}{m},$ under a tension force $F_T$ of $60N$ and a length $L$ of $60cm.$

The standing waves are to be produced with two sinusoidal waves with the same wavelength

and amplitude $A=0\mathrm{.}5cm,$ traveling along the same $x-$axis, which interfere $($and superpose$)$ with

one another at each harmonic frequency.

Consider the interference of two waves described by

$y_1(x,t)=$Asin$(kx+t)$

and

$y_2(x,t)=$Asin$(kx-t)$

where $k=\frac{2}{}$ is the wavenumber, and $=2f$ is the angular frequency.

Use the ipwidgets module to display for $5$ seconds the first five harmonics of the standing

waves produced in a length $L$ under a tension $F_7.$ Also, display the frequencies in $Hz$ for each of

the five harmonics.