yes, of course.
Power factor does not apply to a resistive circuit. Just the current will follow the voltage (in phase)
Kirchoff's Voltage and Current Laws apply to all AC circuits as well as DC circuits. Other laws, such as Ohm's law and Norton and Thevanin equivalents apply equally as well. The complicating factor is that, at AC, current and voltage are not usually in phase with each other, unless it is a simple resistive circuit. That makes the math harder, but it does not make it invalid or impossible.
Impedance
Transistor are DC output, Triac are AC output.
We will always calculate rms value only since the average value of ac current or voltage is zero. So we are using rms values in the ac circuit to calculate the power and to solve an ac circuit.
yes
of course you can
yes ... and ofcourse! with keeping in mind about the direction and magnitude of the parameters in circuit.
Yes. We can apply the superposition theorem to an A.C. Network.
Yes. We can apply the superposition theorem to an A.C. Network.
In resonance condition xl=xc so that the circuit is pure resistive.so that suporposition theorem is applied for both dc and ac circuits
Yes, superposition theorem holds true in AC circuits as well. You must first convert an AC circuit to the phasor domain and the same rules apply.
Yes, the theorem still applies for AC.
According to maximum power transfer theorem for ac circuits maximum power is transferred from source to load when the load resistance is equal to the magnitude of source impedance. The source imoedance is the thevenin equivalent impedance across the load
That will depend on the function of the linear circuit and the spectrum of the AC source. Without knowing both of those things there is no way to answer this, and you haven't specified either one.
Power factor does not apply to a resistive circuit. Just the current will follow the voltage (in phase)
To develop an AC equivalent circuit, start by identifying all the circuit elements and their values, including resistors, capacitors, and inductors. Replace all voltage and current sources with their phasor equivalents, converting time-varying signals into their frequency-domain representations. Next, apply circuit analysis techniques, such as mesh or nodal analysis, to derive the impedance of the components and determine the circuit's response. Finally, combine the results to create a simplified equivalent circuit that represents the AC behavior of the original circuit.