We start with two masses, m$\_(1)(0\mathrm{.}6$kg$)$ and m$\_(2)(0\mathrm{.}8$kg$),$ attached like below. Block $2$ is

attached to a spring $($k$=31\mathrm{.}25)$ and is stretched to $31$ cm from the wall. At equilibrium,

m$\_(2)$ is at $15$ cm from the wall. Before being released $($initial state$),$ neither mass is moving.

After being released, m$\_(2)$ moves along a smooth, frictionless surface, traveling for $0\mathrm{.}16$

seconds before reaching the equilibrium point $($final state$).$ If I am on Jupiter, where my

gravitational acceleration is $25,000$m$($m$)/($s$^(2)),$ how far did m$\_(1)$ travel from my initial state to

my final state? $($Hint:

Draw out all Kinetic

Energies and

Potential Energies in

your bar chart for

each mass in your

Work$-$Energy Bar

Chart, and wait until

the very end to round

your numbers$).$