Step 1: Energy of the second excited state.
Second excited state corresponds to \(n = 3\). Total energy is
\[
E_n = \frac{-13.6}{n^2} = \frac{-13.6}{9} = -1.51 \, \text{eV}.
\]
Step 2: Relation between kinetic and potential energy.
For an electron in a hydrogen atom,
\[
K = -E, \quad U = 2E.
\]
Step 3: Calculating kinetic and potential energy.
\[
K = 1.51 \, \text{eV}, \quad U = -3.02 \, \text{eV}.
\]
Step 4: Conclusion.
The kinetic energy is \(+1.51 \, \text{eV}\) and the potential energy is \(-3.02 \, \text{eV}\).