How would i go about solving this

with the preset funcions being

$\%$ define constants

m$1=2$; $\%$kg

m$2=3$;$\%$kg

k$1=1$; $\%$N$/$m

k$2=2$;

c$1=0\mathrm{.}2$;

c$2=0\mathrm{.}1$;

$\%$ set initial conditions

xold $=[0\mathrm{.}1$;$0]$; $\%$m

vold $=[0$;$0]$; $\%$m$/$s

$[$xsave$1,$xsave$2,$timesave$]=$ spring$\_$mass$($m$1,$m$2,$k$1,$k$2,$c$1,$c$2,$xold,vold$)$;Simulate the response of a stacked spring mass dampener system using Euler's method.

$k_1=1,k_2=2,m_1=2,m_2=3,c_1=0\mathrm{.}2,c_2=0\mathrm{.}1$

See slides $($CourseWork$)017\_0\_$COMP$\_$CW$3.$pptx for equations of motion.

$!!!$DO NOT!!! change dt or maxsteps!

Function $$

function $[$xsave$1,$xsave$2,$timesave$]=$ spring$\_$mass $,$ vold