In the arrangement shown,
\[
k_1=1500\,\text{N m}^{-1},
\qquad
k_2=500\,\text{N m}^{-1},
\]
\[
m_1=2\,\text{kg},
\qquad
m_2=1\,\text{kg}.
\]
The potential energy stored in the system of springs in equilibrium is (spring masses negligible and \(g=10\,\text{ms}^{-2}\)).
Show Hint
In a vertical spring system, first determine the tension in each spring. The upper spring supports all masses below it, while a lower spring supports only the masses hanging beneath it. Then use
\[
U=\frac12 kx^2.
\]