Part H $-$ Find the steady$-$state time$-$domain quantities for the circuit

We used the node$-$voltage method in the frequency domain to identify the node voltages: We chose a reference node; wrote a KCL equation at the nonreference node; wrote a constraint equation for the dependent source that defines its controlling variable in terms of the node$-$voltage phasor; solved the equations simultaneously for the unknown node$-$voltage phasor and constrained current phasor; and calculated the current phasor through the inductive impedance. The final step is to use the inverse phasor$-$transform operation to transform the phasor voltage and current values in the frequency domain to the steady$-$state voltage and current values in the time domain.

You have calculated the phasor value you will need to determine the steady$-$state expression for vovo. Using the results from the node$-$voltage analysis, find the value of the current phasor IoIo, which will be used to determine the steady$-$state expression for ioio.