Create a new code called bungee jump res that solves Equations $(1)$ and $(2)$ for an

input vector p $=\{$m$,$ Cd$,$ k$\},$ and returns a vector of residuals, called res, between the

observed, bx$($t$),$ and simulated, x$($t$)$ positions of the jumper, thus res$($t$)=$ bx$($t$)$ x$($t$,$ p$).$

The function should equate to something like

$[$ res $]=$ bungee jump res$($p$)$

where res signifies the n $\backslash$times $1$ residual vector. Attach a print$-$out of your code to this

assignment. Use the od$45$ command as well.

Equation $1=$ dx$/$dt $=$ v x$(0)=0$

Equation $2=$ dv

dt $=$

g $$ Cd

m sign$($v$)$v$2$ if x $<$ L

g $$ Cd

m sign$($v$)$v$2$ k

m$($x $$ L$)\backslash$lambda

mv if x $>=$ L$,$

v$(0)=0(2)$