Using Python

You should model a simple harmonic oscillator with values

for k and m$.$ k has a value of $62$ and the value of m will be $147.$

Start with a displacement of $0\mathrm{.}1$ metres and speed $=$ zero.

$13\mathrm{.}2.$ Tasks.

$$ Find the maximum timestep, where the values of position and ve$-$

locity agree with the analytical solution to within $1\%$ of the maximum

values of x and v for the first $10$ oscillations of a simulation using

$$ the Euler method